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solid windowtext; mso-border-insidev:.5pt solid windowtext'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes;mso-yfti-lastrow:yes; height:22.1pt'> <td width=370 valign=top style='width:277.3pt;border:solid windowtext 1.0pt; mso-border-alt:solid windowtext .5pt;background:#C4BC96;mso-background-themecolor: background2;mso-background-themeshade:191;padding:0in 5.4pt 0in 5.4pt; height:22.1pt'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:16.0pt'>Dr. Mahmood Behboodi</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:24.0pt'><br> </span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='font-size:13.5pt'>Associate Professor</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='color:blue'><br> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='font-size:13.5pt;color:#0070C0'>Department of Mathematical Science<br> Isfahan University of Technology</span>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; &nbsp;&nbsp;&nbsp;&nbsp; </span></span></span></p> <p class=MsoNormal style='mso-line-height-alt:.75pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='font-size:13.5pt'>Isfahan,&nbsp; Iran, 84156-83111.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal align=right dir=RTL style='text-align:left;direction: rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:13.5pt'>Phone: (+98)-311-3913612,<o:p></o:p></span></span></span></span></p> <p class=MsoNormal align=right dir=RTL style='text-align:left;direction: rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:13.5pt'>Fax: (+98)-311-3913602<o:p></o:p></span></span></span></span></p> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>Email: </span></b></span></span></span><a href="mailto:mbehbood@cc.iut.ac.ir"><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>mbehbood@cc.iut.ac.ir</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></a><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'><span style='mso-spacerun:yes'>   </span><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:11.0pt;font-family:"Tahoma","sans-serif";color:windowtext'><o:p>&nbsp;</o:p></span></b></span></span></span></p> <p class=MsoNormal align=right dir=RTL style='text-align:left;direction: rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>Homepage: </span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span><a href="http://behboodi.iut.ac.ir"><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>http://behboodi.iut.ac.ir</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></a><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=355 valign=top style='width:266.25pt;border:solid windowtext 1.0pt; border-left:none;mso-border-left-alt:solid windowtext .5pt;mso-border-alt: solid windowtext .5pt;background:#FABF8F;mso-background-themecolor:accent6; mso-background-themetint:153;padding:0in 5.4pt 0in 5.4pt;height:22.1pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-family:"Tahoma","sans-serif";mso-bidi-language:FA'>/©*1 E-EH/ (G(H/Ì </span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><b><span dir=LTR style='font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><b><span style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'><span dir=RTL></span><span style='mso-spacerun:yes'> </span><span lang=FA>/'F4Ì'1</span></span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; color:#0070C0;mso-bidi-language:FA'>/'F4©/G 9DHE 1Ì'6Ì</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt; font-family:"Tahoma","sans-serif";color:#0070C0'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; color:#0070C0;mso-bidi-language:FA'>/'F4¯'G 5F9*Ì '5AG'F</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>'5AG'F- /'F4¯'G 5F9*Ì '5AG'F- /'F4©/G<span style='mso-spacerun:yes'>  </span>9DHE 1Ì'6Ì  ©/~3*Ì 8415683111</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>*DAF /A*1: 03113913612 </span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>A'©3: 03113913602</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>'ÌEÌD: </span></b><a name="OLE_LINK13"></a><a name="OLE_LINK12"><span style='mso-bookmark:OLE_LINK13'></span></a></span></span></span><a href="mailto:mbehbood@cc.iut.ac.ir"><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK12'><span style='mso-bookmark:OLE_LINK13'><b><span dir=LTR style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>mbehbood@cc.iut.ac.ir</span></b></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK12'><span style='mso-bookmark:OLE_LINK13'></span></span></span></span></span></a><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK12'><span style='mso-bookmark:OLE_LINK13'></span></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK12'><span style='mso-bookmark:OLE_LINK13'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'><o:p>&nbsp;</o:p></span></b></span></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK12'><span style='mso-bookmark:OLE_LINK13'><b><span lang=FA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>H( 3'Ì*: </span></b></span></span></span></span></span><a href="http://behboodi.iut.ac.ir"><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK12'><span style='mso-bookmark:OLE_LINK13'><b><span dir=LTR style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>http://behboodi.iut.ac.ir</span></b></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></a><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 valign=top style='width:11.1pt;border-top:solid #4BACC6 1.0pt; mso-border-top-themecolor:accent5;border-left:none;border-bottom:solid #4BACC6 1.0pt; mso-border-bottom-themecolor:accent5;border-right:none;background:#4BACC6; mso-background-themecolor:accent5;padding:0in 5.4pt 0in 5.4pt;height:148.5pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 valign=top style='width:11.1pt;border-top:solid #4BACC6 1.0pt; mso-border-top-themecolor:accent5;border-left:none;border-bottom:solid #4BACC6 1.0pt; mso-border-bottom-themecolor:accent5;border-right:none;background:#4BACC6; mso-background-themecolor:accent5;padding:0in 5.4pt 0in 5.4pt;height:148.5pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 valign=top style='width:11.1pt;border:solid #4BACC6 1.0pt; mso-border-themecolor:accent5;border-left:none;background:#4BACC6; mso-background-themecolor:accent5;padding:0in 5.4pt 0in 5.4pt;height:148.5pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'> <td 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style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='mso-fareast-font-family: "Times New Roman";mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 style='mso-cellspacing: 1.5pt;mso-yfti-tbllook:1184;mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir: bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>3H'(B *-5ÌDÌ</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span 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style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:3'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>2EÌFG G'Ì ~˜HG4Ì<span style='mso-spacerun:yes'>  </span>H 9D'ÌB *-BÌB'*Ì</span><span lang=AR-SA> </span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='mso-fareast-font-family:"Times New Roman";mso-fareast-theme-font: minor-fareast'><o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'><o:p>&nbsp;</o:p></span></b></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:9.0pt;font-family:"Tahoma","sans-serif"'>F81ÌG -DBG G' H<span style='mso-spacerun:yes'>  </span>,(1 G'Ì 41©* ~0Ì1 (,'(,'ÌÌ H F','(,'ÌÌ) 4'ED:</span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span dir=LTR style='font-size:9.0pt'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:4;mso-yfti-lastrow:yes'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>1)<span style='mso-spacerun:yes'>  </span>E/HD G'Ì "2'/  *5HÌ1Ì H *21ÌBÌ H E3'&D E1*(7<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>2)<span style='mso-spacerun:yes'>  </span>F81ÌG -DBG G'Ì ©H*G<span style='mso-spacerun:yes'>  </span>H </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>FGC</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>- -DBG G' (/1 1'3*'Ì /H E3&DG E4GH1 '2 </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>G. Kothe</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span> H </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>I. Kaplansky</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>)<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>3) (9/ ©1HD H (9/ ©1HD ©D'3Ì© -DBG G' H E/HD G'<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>4) F81ÌG 2Ì1 E/HD G'Ì 'HD  2Ì1 E/HD G'Ì 'HD ©D'3Ì© H<span style='mso-spacerun:yes'>  </span>*,2ÌG 'HDÌG /1 E/HD G'<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>5) *H~HDH˜Ì 2'1Ì3©Ì H A6'G'Ì 7ÌAÌ<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>6) F81ÌG<span style='mso-spacerun:yes'>  </span>¯1'A EB3HE 9DÌG G'Ì<span style='mso-spacerun:yes'>  </span>5A1 H ¯1'A 'Ì/"D ~H† ©F -DBG G'<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>7) 3'.*'1 -DBG G'Ì E*F'GÌ<span style='mso-spacerun:yes'>  </span>H 1/G (F/Ì *-* Ì©1Ì.*Ì "FG'</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=14 valign=top style='width:10.35pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:180.75pt'> <p class=MsoNormal align=right style='text-align:right'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='font-size:10.0pt'><o:p>&nbsp;</o:p></span></span></span></span></p> <p class=MsoNormal align=right style='text-align:right'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='font-size:10.0pt'><o:p>&nbsp;</o:p></span></span></span></span></p> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='font-size:10.0pt'><o:p>&nbsp;</o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=2 colspan=2 style='width:1.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:180.75pt'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:180.75pt'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=26 colspan=3 style='width:19.6pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:180.75pt'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=17 colspan=2 style='width:13.05pt;padding:0in 5.4pt 0in 5.4pt; height:180.75pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'> <td style='mso-cell-special:placeholder;border:none;padding:0in 0in 0in 0in' width=1><p class='MsoNormal'>&nbsp;</td> </span></span></span> </tr> <tr style='mso-yfti-irow:3;height:48.0pt'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 rowspan=12 style='width:11.8pt;padding:0in 5.4pt 0in 5.4pt; height:48.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 style='width:547.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:48.0pt'> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 style='mso-cellspacing: 1.5pt;mso-yfti-tbllook:1184;mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir: bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; 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mso-table-dir:bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name=BackTeaching></a><b><span lang=AR-SA style='font-size:11.0pt; font-family:"Tahoma","sans-serif"'>96HÌ* /1 E1'©2 9DEÌ H ~˜HG4Ì</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:1;mso-yfti-lastrow:yes'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>&nbsp;1)<span style='mso-spacerun:yes'>  </span>'/Ì*H1<span style='mso-spacerun:yes'>  </span>E,DG 9DEÌ H ~˜HG4Ì<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='color:#0070C0'>Oriental Journal of Mathematics</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span style='mso-spacerun:yes'> </span>2)<span style='mso-spacerun:yes'>  </span>/'H1 H EF*B/ 9DEÌ </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='color:#0070C0'>Zentralblatte Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'><span style='mso-spacerun:yes'> </span>H'(3*G (G </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>'F,EF 1Ì'6Ì '1H~'<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>3)<span style='mso-spacerun:yes'>  </span>/(Ì1 <span style='mso-spacerun:yes'> </span>9DEÌ H ',1'ÌÌ E/13G *'(3*'FÌ<span style='mso-spacerun:yes'>  </span>(ÌF 'DEDDÌ GF/3G F','(,'ÌÌ  /'F4¯'G 5F9*Ì '5AG'F 1386<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>4)<span style='mso-spacerun:yes'>  </span>96H 'F,EF 1Ì'6Ì 'Ì1'F<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=LTR></span>(5</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span dir=RTL></span><span style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'><span dir=RTL></span> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><span style='mso-spacerun:yes'> </span>GE©'1Ì (' ~˜HG4©/G 1Ì'6Ì'*  ~˜HG4¯'G /'F4G'Ì (FÌ'/Ì (</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>IPM</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>)</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=FA dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'><span dir=LTR></span> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span><span style='mso-spacerun:yes'> </span>/1 B'D( 7 71- ~˜HG4Ì :Ì1 EBÌE '2 3'D 1383<span style='mso-spacerun:yes'>   </span>*'©FHF<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>6)<span style='mso-spacerun:yes'>  </span>/'H1Ì EB'D'*Ì '2 E,D'*<span style='mso-spacerun:yes'>  </span>E9*(1<span style='mso-spacerun:yes'>  </span>9DEÌ H ~˜HG4Ì (ÌF 'DEDDÌ<span style='mso-spacerun:yes'>  </span>'2 ,EDG E,D'*<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='color:#0070C0'>Bull. Iranian. Math. Soc</span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span dir=RTL></span><b><span lang=AR-SA style='color:#0070C0'><span dir=RTL></span>  </span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><b><span lang=EN dir=LTR style='color:#0070C0;mso-ansi-language: EN'>Algebra Colloquium</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><b><span lang=AR-SA style='color:#0070C0;mso-ansi-language:EN'><span dir=RTL></span>  </span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=EN dir=LTR style='color:#0070C0;mso-ansi-language:EN'>Proceeding</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN dir=LTR style='mso-ansi-language: EN'> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=EN dir=LTR style='color:#0070C0;mso-ansi-language:EN'>Mathematical</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN dir=LTR style='mso-ansi-language: EN'> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=EN dir=LTR style='color:#0070C0;mso-ansi-language:EN'>Sciences</span></b><span dir=RTL></span><span lang=AR-SA><span dir=RTL></span> H :Ì1G</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='mso-fareast-font-family: "Times New Roman";mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'></span><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:2'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span id="L2_TeachingBackground_Text"></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:3;mso-yfti-lastrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='mso-no-proof:yes'><!--[if gte vml 1]><v:shape id="Picture_x0020_8" o:spid="_x0000_i1029" type="#_x0000_t75" alt="http://mathsci.sbu.ac.ir/Desktopmodules/Sbu_ProfessorsPage/Images/line3.gif" style='width:526.5pt;height:12.75pt;visibility:visible' o:gfxdata="UEsDBBQABgAIAAAAIQBUzPhcCAEAABMCAAATAAAAW0NvbnRlbnRfVHlwZXNdLnhtbJSRwU7DMBBE 70j8g+Urip32gBBK0gNpj4BQ+QDL3iQW8drymtD+PU4KB5BaxNG2ZubNuNoc3MgmiGQ91nwlSs4A tTcW+5q/7nfFHWeUFBo1eoSaH4H4prm+qvbHAMSyGqnmQ0rhXkrSAzhFwgfA/NL56FTKx9jLoPSb 6kGuy/JWao8JMBVp9uBN9ZQBojXAnlVMj8rlHGkiSVj71muRrTh7OGnm2JqrEEarVcrQckIjHBW+ 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height=17 src="index_files/image031.gif" alt="http://mathsci.sbu.ac.ir/Desktopmodules/Sbu_ProfessorsPage/Images/line3.gif" v:shapes="Picture_x0020_8"><![endif]></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 rowspan=9 style='width:11.85pt;background:white; mso-background-themecolor:background1;padding:0in 0in 0in 0in;height:48.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=3 rowspan=9 style='width:11.8pt;background:white; mso-background-themecolor:background1;padding:0in 0in 0in 0in;height:48.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:48.0pt'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:48.0pt'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt; height:48.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:4'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 style='width:547.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span id=Label1> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 style='mso-cellspacing: 1.5pt;mso-yfti-tbllook:1184;mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir: bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td valign=top style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name=Archive></a><b><span lang=AR-SA style='font-size:11.0pt;font-family: "Tahoma","sans-serif"'>,H'Ì2 9DEÌ</span></span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:1'> <td style='padding:.75pt .75pt .75pt .75pt'><span id="L2_AshievmentAndHoners_Text"> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>1)&nbsp;&nbsp;©3(<span style='mso-spacerun:yes'>  </span>1*(G Ì'2/GE E3'(B'* 1Ì'6Ì<span style='mso-spacerun:yes'>  </span>/'F4,HÌÌ<span style='mso-spacerun:yes'>  </span>3'D 1373<span style='mso-spacerun:yes'>  </span>/'F4¯'G 5F9*Ì 41ÌA <o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>2)&nbsp;&nbsp;(1F/G ,'Ì2G /©*1 9('3 1Ì'6Ì ©1E'FÌ (1'Ì (G*1ÌF EB'DG<span style='mso-spacerun:yes'>  </span>3Ì G4*EÌF ©FA1'F3 1Ì'6Ì 'Ì1'F</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:2;mso-yfti-lastrow:yes'> <td style='padding:.75pt 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style='font-size:11.0pt;font-family: "Tahoma","sans-serif"'>3H'(B ©'1Ì</span></b></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'></span></span></span></span> </tr> <tr style='mso-yfti-irow:1'> <td style='padding:.75pt .75pt .75pt .75pt'><span id="L2_ProfessionalMembership_Text"> <p class=MsoListParagraphCxSpFirst dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>1)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>'3*'/ Ì'1 /'F4¯'G 5F9*Ì '5AG'F<span style='mso-spacerun:yes'>  </span>'2 3'D<span style='mso-spacerun:yes'>  </span>1383<span style='mso-spacerun:yes'>  </span>*' 1389<o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpMiddle dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span 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style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpMiddle dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>6)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>*/1Ì3 /1<span style='mso-spacerun:yes'>  </span>/'F4¯'G 4G1 ©1/ /1 3'D 1382 H 1383</span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpMiddle dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>7)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>*/1Ì3<span style='mso-spacerun:yes'>  </span>/1<span style='mso-spacerun:yes'>  </span>/'F4¯'G ~Ì'E FH1 4G1©1/ /1 3'D 1383</span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpMiddle dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>8)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>*/1Ì3 /1<span style='mso-spacerun:yes'>  </span>/'F4¯'G "2'/ 4G1 E,D3Ì '5AG'F /1 3'D G'Ì<span style='mso-spacerun:yes'>  </span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=LTR></span><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=LTR></span>1376</span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span> H </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=LTR></span><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=LTR></span>1377<o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpMiddle dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>9)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>*/1Ì3 /1 /'F4¯'G /'F4¯'G "2'/ E3,/ 3DÌE'F /1 3'D G'Ì 1379 H 1380<o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpMiddle dir=RTL style='margin-top:0in; margin-right:.5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt; mso-add-space:auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>10)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span style='mso-spacerun:yes'> </span>*/1Ì3 /1 6EF ./E* E9DE'F 'GH'2 /1 3'D<span style='mso-spacerun:yes'>  </span>1381<span style='mso-spacerun:yes'>  </span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <p class=MsoListParagraphCxSpLast dir=RTL style='margin-top:0in;margin-right: .5in;margin-bottom:0in;margin-left:0in;margin-bottom:.0001pt;mso-add-space: auto;text-align:right;text-indent:-.25in;mso-list:l0 level1 lfo2; direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><![if !supportLists]><span dir=RTL></span><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-fareast-font-family: Tahoma'><span style='mso-list:Ignore'>11)<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp; </span></span></span><![endif]><span dir=RTL></span><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span><span style='mso-spacerun:yes'> </span>*/1Ì3 /1 /'F4¯'G "2'/ F,A "('/ H /'F4¯'G "2'/ .EÌFÌ 4G1 /1 3'D 1383</span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 style='mso-cellspacing:1.5pt;mso-yfti-tbllook:1184;mso-padding-alt:0in 5.4pt 0in 5.4pt; mso-table-dir:bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'></span></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'></span></span></span></span> </tr> <tr style='mso-yfti-irow:1;mso-yfti-lastrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'></span></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967744'></span></span></span></span> </tr> </table> 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cellpadding=0 style='mso-cellspacing: 1.5pt;mso-yfti-tbllook:1184;mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir: bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name="_Hlk301967910"></a><a name=BackProff></a><span style='mso-bookmark:_Hlk301967910'></span></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'></span></span></span></span> </tr> <tr style='mso-yfti-irow:1'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span id="L2_Professionalbackground_Text"> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 width=720 style='width:540.2pt;mso-cellspacing:1.5pt;mso-yfti-tbllook:1184; mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir:bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes;height:13.1pt'> <td style='padding:.75pt .75pt .75pt .75pt;height:13.1pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><b><span lang=FA style='font-size: 11.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language:FA'>3H'(B */1Ì3Ì </span></b></span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'></span></span></span></span> </tr> <tr style='mso-yfti-irow:1;mso-yfti-lastrow:yes;height:58.3pt'> <td style='padding:.75pt .75pt .75pt .75pt;height:58.3pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><span dir=RTL></span><strong><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>1) */1Ì3 /1H3 2Ì1 /1 /H1G ©'14F'3Ì:</span></strong></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><span lang=AR-SA style='font-size: 10.0pt;font-family:"Tahoma","sans-serif"'>1Ì'6Ì'* 9EHEÌ 1 H 2 <span style='mso-spacerun:yes'>  </span>E('FÌ 1Ì'6Ì'*  F81ÌG '9/'/  E9'/D'* /ÌA1'F3ÌD <span style='mso-spacerun:yes'>  </span>1Ì'6Ì'* ¯33*G  ,(11  ,(1 2  ,(1 3  ,(1 .7Ì <span style='mso-spacerun:yes'>  </span>*H~HDH˜Ì  "F'DÌ2 1Ì'6Ì 3 H ~1H˜G ©'14F'3Ì&nbsp;<o:p></o:p></span></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><strong><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>2) */1Ì3 /1H3 2Ì1 /1 /H1G G'Ì *-5ÌD'* *©EÌDÌ:</span></strong></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><span lang=AR-SA style='font-size: 10.0pt;font-family:"Tahoma","sans-serif"'>,(1 ~Ì41A*G <span style='mso-spacerun:yes'>  </span>,(1 ,'(,'ÌÌ  F81ÌG -DBG G'  F81ÌG E/HD G' <span style='mso-spacerun:yes'>  </span>F81ÌG ¯1HG G' <span style='mso-spacerun:yes'>  </span>E('-+ H̘G.</span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'></span></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'></span><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'></span></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:_Hlk301967910'></span></span></span></span> </tr> <tr style='mso-yfti-irow:2;mso-yfti-lastrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'></span><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:7;height:6.2pt'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 style='width:547.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:6.2pt'><span id=Label7></span> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 align=left width=702 style='width:526.25pt;mso-cellspacing:1.5pt;mso-table-overlap: never;mso-yfti-tbllook:1184;mso-table-lspace:9.0pt;margin-left:6.75pt; mso-table-rspace:9.0pt;margin-right:6.75pt;mso-table-anchor-vertical:paragraph; mso-table-anchor-horizontal:margin;mso-table-left:left;mso-table-top:-12.65pt; mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir:bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes;height:54.5pt'> <td style='padding:.75pt .75pt .75pt .75pt;height:54.5pt'> <p class=MsoNormal dir=LTR><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name=BackEdu></a><span lang=AR-SA dir=RTL style='mso-fareast-font-family: "Times New Roman";mso-fareast-theme-font:minor-fareast'><o:p>&nbsp;</o:p></span></span></span></span></p> <div align=right> <table class=MsoNormalTable dir=rtl border=1 cellspacing=0 cellpadding=0 align=right style='border-collapse:collapse;border:none;mso-border-alt: solid windowtext .5pt;mso-table-overlap:never;mso-yfti-tbllook:1184; mso-table-lspace:9.0pt;margin-left:6.75pt;mso-table-rspace:9.0pt; margin-right:6.75pt;mso-table-anchor-vertical:page;mso-table-anchor-horizontal: page;mso-table-left:67.75pt;mso-table-top:.05pt;mso-padding-alt:0in 5.4pt 0in 5.4pt; mso-table-dir:bidi;mso-border-insideh:.5pt solid windowtext;mso-border-insidev: .5pt solid windowtext'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes;mso-yfti-lastrow:yes; height:29.7pt'> <td width=328 valign=top style='width:245.95pt;border:solid windowtext 1.0pt; mso-border-alt:solid windowtext .5pt;background:#FABF8F;mso-background-themecolor: accent6;mso-background-themetint:153;padding:0in 5.4pt 0in 5.4pt; height:29.7pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-family:"Tahoma","sans-serif";mso-bidi-language:FA'>EB'DG G'Ì 9DEÌ</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span dir=LTR style='font-family:"Tahoma","sans-serif"'><o:p></o:p></span></b></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=339 valign=top style='width:254.15pt;border:solid windowtext 1.0pt; border-right:none;mso-border-right-alt:solid windowtext .5pt;mso-border-alt: solid windowtext .5pt;background:#C4BC96;mso-background-themecolor:background2; mso-background-themeshade:191;padding:0in 5.4pt 0in 5.4pt;height:29.7pt'> <p class=MsoNormal align=right dir=RTL style='text-align:left;direction: rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name=Publication></a><b><span dir=LTR style='font-family:"Tahoma","sans-serif"'>Research Articles<o:p></o:p></span></b></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <p class=MsoNormal dir=LTR><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name="OLE_LINK6"></a><a name="OLE_LINK5"><span style='mso-bookmark:OLE_LINK6'><b><span lang=AR-SA dir=RTL style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'><o:p>&nbsp;</o:p></span></b></span></a></span></span></span></p> <p class=MsoNormal align=right dir=LTR style='text-align:right'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK5'><span style='mso-bookmark:OLE_LINK6'><span dir=LTR></span><b><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";color:#31849B; mso-themecolor:accent5;mso-themeshade:191'><span dir=LTR></span><span style='mso-spacerun:yes'>   </span><span dir=RTL></span><span lang=AR-SA dir=RTL><span dir=RTL></span><span style='mso-spacerun:yes'>  </span>'DA : EB'D'* 9DEÌ<span style='mso-spacerun:yes'>  </span>†'~ 4/G H Ì' ~0Ì14 4/G /1 E,D'* 9DEÌ ~˜HG4Ì E9*(1 (ÌF 'DEDDÌ</span></span></b></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA dir=RTL style='font-size:10.0pt;font-family:"Tahoma","sans-serif";color:#31849B; mso-themecolor:accent5;mso-themeshade:191'><o:p></o:p></span></b></span></span></span></p> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <p class=MsoNormal dir=LTR><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='font-size:10.0pt;font-family:"Tahoma","sans-serif";color:#31849B; mso-themecolor:accent5;mso-themeshade:191'><o:p>&nbsp;</o:p></span></b></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:1;height:224.45pt'> <td style='padding:.75pt .75pt .75pt .75pt;height:224.45pt'><span id="L2_PublicationAndWorkingPapers_Text"> <p class=MsoListParagraph dir=LTR style='mso-margin-top-alt:auto; mso-margin-bottom-alt:auto;margin-left:63.0pt;mso-add-space:auto; text-indent:-.25in;mso-line-height-alt:.75pt;mso-list:l1 level1 lfo4; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><![if !supportLists]><span lang=EN style='mso-ansi-language:EN;mso-bidi-language:FA'><span style='mso-list:Ignore'>1-<span style='font:7.0pt "Times New Roman"'>&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; </span></span></span><![endif]><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span style='mso-spacerun:yes'> </span>M. Behboodi<span style='mso-spacerun:yes'>  </span>(with F. Ali-Niaeifard),<span style='mso-spacerun:yes'>  </span><b><i>Commutative rings whose zero-divisor<span style='mso-spacerun:yes'>  </span>graphs have positive genus</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Comm. Algebra</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'><span style='mso-spacerun:yes'>  </span>(to appear).</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language: FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:45.0pt;mso-line-height-alt:.75pt;tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>2- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>A. Ghorbani,<span style='mso-spacerun:yes'>  </span>A. Moradzadeh-Dehkordi, S. H. Shojaee),<span style='mso-spacerun:yes'>  </span><b><i>On left Kothe rings and a generalization of the Kothe-Cohen-Kaplansky theorem</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Proc. Amer. Math. Soc.</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'><span style='mso-spacerun:yes'>  </span>(to appear).<span style='mso-spacerun:yes'>                                                                                     </span><span style='mso-spacerun:yes'>          </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>3- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>A. Ghorbani,<span style='mso-spacerun:yes'>  </span>and A. Moradzadeh-Dehkordi),<span style='mso-spacerun:yes'>  </span><b><i>Commutative Noetherian local rings whose ideals are direct sums of cyclic modules</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Journal of Algebra</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'> 345 (2011) 257-265.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=FA style='mso-ansi-language:EN;mso-bidi-language: FA'><span dir=LTR></span><span style='mso-spacerun:yes'> </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>4- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with F. Ali-Niaeifard),<span style='mso-spacerun:yes'>  </span><b><i>Rings whose annihilating-ideal graphs have positive genus</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>J. Algebra Appl.<span style='mso-spacerun:yes'>  </span></span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>(to appear).</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>5-&nbsp; M. Behboodi<span style='mso-spacerun:yes'>  </span>(with M. Mollakarimi),<span style='mso-spacerun:yes'>  </span><b><i>Multiplication modules with<span style='mso-spacerun:yes'>  </span>Krull dimension</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Turk. J. Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>. (to appear).</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language: FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>6- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with M. Baziar,<span style='mso-spacerun:yes'>  </span>H. Sharif ),<span style='mso-spacerun:yes'>  </span><b><i>Uniformly<span style='mso-spacerun:yes'>  </span>classical primary submodules</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Comm. Algebra</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'><span style='mso-spacerun:yes'>  </span><a name="OLE_LINK4"></a><a name="OLE_LINK3"></a><a name="OLE_LINK2"></a><a name="OLE_LINK1"><span style='mso-bookmark:OLE_LINK2'><span style='mso-bookmark:OLE_LINK3'><span style='mso-bookmark:OLE_LINK4'>(to appear)</span></span></span></a><span style='mso-bookmark:OLE_LINK3'><span style='mso-bookmark:OLE_LINK4'>.</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>7- &nbsp;M. Behboodi (with Gh. Aalipour, S. Akbari, R. Nikandish, M.J. Nikmehr, F. Shaveisi),<span style='mso-spacerun:yes'>  </span><b><i>The classification of the<span style='mso-spacerun:yes'>  </span>annihilating- ideal graph of a commutative ring</i></b>.<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Algebra Colloquium</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>, (to appear).</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language: FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>8- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>R. Jahani-Nezhad, M. H. Naderi),<span style='mso-spacerun:yes'>  </span><b><i>Classical quasi-primary submodules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Bull. Iranian. Math. Soc.</span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'> (to appear).</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language: EN'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>9- M. Behboodi, <b><i>On prime modules and dense submodules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Journal of Commutative Algebra</span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>, (to appear).</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language: EN'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>10- M. Behboodi, <b><i>Zero divisor graphs of modules over a commutative rings</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Journal of Commutative Algebra,</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'> (to appear).</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language: FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>11- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>Z. Rakee),<span style='mso-spacerun:yes'>  </span><b><i>The annhilating-ideal graph of commutative<span style='mso-spacerun:yes'>  </span>rings II</i></b>.<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>J. Algebra Appl.</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'><span style='mso-spacerun:yes'>  </span>10 (4)<span style='mso-spacerun:yes'>  </span>(2011),<span style='mso-spacerun:yes'>  </span>740-753.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>12- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>Z. Rakee),<span style='mso-spacerun:yes'>  </span><b><i>The annhilating-ideal graph of commutative<span style='mso-spacerun:yes'>  </span>rings I.</i></b><span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>J. Algebra Appl</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>.<span style='mso-spacerun:yes'>  </span>10 (4)<span style='mso-spacerun:yes'>  </span>(2011), 727-739.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>13- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>S. H. Shojaee),<span style='mso-spacerun:yes'>  </span><b><i>On chains of classical prime submodules and dimension theory of modules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Bull. Iranian. Math. Soc.</span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'><span style='mso-spacerun:yes'>  </span>36 (1) (2010),<span style='mso-spacerun:yes'>  </span>149-166.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>14- M. Behboodi (with R. Beyranvand), <b><i>On the structure of commutative rings with p^k_1& p^k_n (1\leq k_i\leq 7)&nbsp;&nbsp;zero divisors II</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Euro. J. Pure<span style='mso-spacerun:yes'>  </span>Appl. Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>, 3 (4)<span style='mso-spacerun:yes'>  </span>(2010), 686-694.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>15- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with R. Beyranvand), <b><i>On the Structure of Commutative rings with p^k_1& p^k_n (1\leq k_i\leq 7)<span style='mso-spacerun:yes'>  </span>zero divisors,</i></b><span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Euro. J. Pure<span style='mso-spacerun:yes'>  </span>Appl. Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>, 3 (2) (2010), 303-316.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>16- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>M. J. Noori), <b><i>Zariski-like topology on the classical<span style='mso-spacerun:yes'>  </span>prime spectrum of a module,</i></b><span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Bull. Iranian Math. Soc</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>.35(1)<span style='mso-spacerun:yes'>  </span>(2009),<span style='mso-spacerun:yes'>  </span>255-271</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>17- M. Behboodi (with R. Beyranvand, H. Khabazian), <b><i>Strong<span style='mso-spacerun:yes'>  </span>zero-divisors of non- commutative Rings</i></b>,<span style='mso-spacerun:yes'>  </span>J. Algebra Appl. 8 (4)<span style='mso-spacerun:yes'>   </span>(2009),<span style='mso-spacerun:yes'>  </span>565-560. </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>18- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with M. Baziar), <b><i>Classical primary submodules and<span style='mso-spacerun:yes'>  </span>decomposition of<span style='mso-spacerun:yes'>  </span>modules,</i></b><span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>J. Algebra Appl.</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'> 8(3) (2009), 351 362.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>19- M. Behboodi, <b><i>On prime radical and Baer's lower nilradical of modules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Acta Math. Hungar</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>. 122 (3) (2009), 293-306.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>20- M. Behboodi (with S. H. Shojaee), <b><i>On the classical krull dimension for modules</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Int. J. Algebra</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>, 3 (6)<span style='mso-spacerun:yes'>  </span>(2009), 287 - 296.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>21- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>S. H. Shojaee),<span style='mso-spacerun:yes'>  </span><b><i>A generalization of<span style='mso-spacerun:yes'>  </span>the Zariski topology of arbitrary rings for modules</i></b>, </span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><b><span style='color:#0070C0'>East-West J. Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>. 11(2),<span style='mso-spacerun:yes'>   </span>(2009), 165-183</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>22- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>M. R. Haddadi), <span style='mso-spacerun:yes'> </span><b><i>Classical<span style='mso-spacerun:yes'>  </span>Zariski<span style='mso-spacerun:yes'>  </span>topology<span style='mso-spacerun:yes'>  </span>of<span style='mso-spacerun:yes'>  </span>modules and<span style='mso-spacerun:yes'>  </span>spectral spaces II</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Int. Electron. J. Algebra</span></b></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'> 4 (2008), 131-148.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>23- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>M. R. Haddadi),<span style='mso-spacerun:yes'>  </span><b><i>Classical<span style='mso-spacerun:yes'>  </span>Zariski<span style='mso-spacerun:yes'>  </span>topology<span style='mso-spacerun:yes'>  </span>of<span style='mso-spacerun:yes'>  </span>modules and<span style='mso-spacerun:yes'>  </span>spectral spaces I,</i></b><span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Int. Electron.<span style='mso-spacerun:yes'>  </span>J. Algebra</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'> 4 (2008), 104-130.</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language: FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>24- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>R. Beyranvand),<span style='mso-spacerun:yes'>  </span><b><i>Strong<span style='mso-spacerun:yes'>  </span>zero-divisor graphs of non-commutative rings</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Int. J. Algebra.</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'> 2 (1)<span style='mso-spacerun:yes'>  </span>(2008),<span style='mso-spacerun:yes'>  </span>25  44.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>25- M. Behboodi, <b><i>A generalization of Bear's lower nilradical for modules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>J. Algebra Appl</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>.<span style='mso-spacerun:yes'>  </span>6(2)<span style='mso-spacerun:yes'>  </span>(2007), <span style='mso-spacerun:yes'> </span>337-353.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>26- M. Behboodi, <b><i>On<span style='mso-spacerun:yes'>  </span>weakly<span style='mso-spacerun:yes'>  </span>prime radical of modules and semi-compatible modules</i></b>,<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Acta<span style='mso-spacerun:yes'>  </span>Math. Hungar.</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'> 113 (3)<span style='mso-spacerun:yes'>  </span>(2006), 239-250.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>27- M. Behboodi, <b><i>A generalization of the classical krull dimension for modules</i></b>, </span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><b><span style='color:#0070C0'>Journal of<span style='mso-spacerun:yes'>  </span>Algebra</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'> 305<span style='mso-spacerun:yes'>  </span>(2006), 1128-1148.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>28- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with H. Koohy), <b><i>Weakly<span style='mso-spacerun:yes'>  </span>prime modules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Vietnam J. Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>. 32 (2) (2004),<span style='mso-spacerun:yes'>  </span>185- 195.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>29- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with O. A. S. Karamzadeh<span style='mso-spacerun:yes'>  </span>and H. Koohy),&nbsp; <b><i>Modules whose certain submodules are<span style='mso-spacerun:yes'>  </span>prime,</i></b> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Vietnam J. Math</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN'>. 32 (3)<span style='mso-spacerun:yes'>  </span>(2004), 303-317.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>30- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with H. Koohy),&nbsp; <b><i>On minimal prime submodules</i></b>, </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span style='color:#0070C0'>Far East J. Math. Sci</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>. 6 (2002), 83-90. </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal align=right dir=LTR style='text-align:right'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA dir=RTL style='font-size: 10.0pt;font-family:"Tahoma","sans-serif";color:#31849B;mso-themecolor:accent5; mso-themeshade:191;mso-bidi-language:FA'><span style='mso-spacerun:yes'>             </span>( : EB'D'* 9DEÌ<span style='mso-spacerun:yes'>  </span>'13'D 4/G (1'Ì †'~<span style='mso-spacerun:yes'>  </span>H Ì' "E'/G '13'D (1'Ì †'~<o:p></o:p></span></b></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name="OLE_LINK17"></a><a name="OLE_LINK16"><span style='mso-bookmark:OLE_LINK17'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>1- M. Behboodi (with<span style='mso-spacerun:yes'>  </span>A. Ghorbani,<span style='mso-spacerun:yes'>  </span>A. Moradzadeh-Dehkordi, S. H. Shojaee), <span style='mso-spacerun:yes'> </span>C-Pure Projective Modules.<span style='mso-spacerun:yes'>  </span>submitted. </span></span></a></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK16'><span style='mso-bookmark:OLE_LINK17'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK16'><span style='mso-bookmark:OLE_LINK17'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>2-M. Behboodi (with<span style='mso-spacerun:yes'>  </span>G. Behboodi Eskandari),<span style='mso-spacerun:yes'>  </span>On Left<span style='mso-spacerun:yes'>  </span>FGC- Rings and a Partial Solution of<span style='mso-spacerun:yes'>  </span>Kaplansky s<span style='mso-spacerun:yes'>  </span>Problem on Duo-Rings, submitted.</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK16'><span style='mso-bookmark:OLE_LINK17'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK16'><span style='mso-bookmark:OLE_LINK17'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>3- M. Behboodi (with<span style='mso-spacerun:yes'>   </span>A. Ghorbani,<span style='mso-spacerun:yes'>  </span>S. H. Shojaee),<span style='mso-spacerun:yes'>  </span>FC-Pure Injectivity And FC-Algebraic Compactness for Modules,<span style='mso-spacerun:yes'>  </span>submitted.</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>4- M. Behboodi (with<span style='mso-spacerun:yes'>   </span>A. Ghorbani, A. Moradzadeh-Dehkordi, S. H. Shojaee),<span style='mso-spacerun:yes'>  </span>FC-Pure Injectivity and FC-Pure Flatness,<span style='mso-spacerun:yes'>  </span>submitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>5-&nbsp; M. Behboodi<span style='mso-spacerun:yes'>  </span>(with F. Ali-Niaeifard),<span style='mso-spacerun:yes'>  </span>On the girth and<span style='mso-spacerun:yes'>  </span>diameter of the<span style='mso-spacerun:yes'>  </span>annihilating-ideal graphs<span style='mso-spacerun:yes'>  </span>of commutative rings,<span style='mso-spacerun:yes'>  </span>unsubmitted </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>6-&nbsp; M. Behboodi<span style='mso-spacerun:yes'>  </span>(with F. Ali-Niaeifard),<span style='mso-spacerun:yes'>   </span>The annihilating-ideal graphs of non-commutative rings,<span style='mso-spacerun:yes'>  </span>unsubmitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>7- M Behboodi (with<span style='mso-spacerun:yes'>  </span>F. Yazdi), Prime M-ideals, M-prime submodules and M-prime radical of modules, unsubmitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language: EN'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>8-M. Behboodi, Primeness and various maximality conditions on submodules of a module,<span style='mso-spacerun:yes'>  </span>unsubmitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>9- M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>M. Aghasi,<span style='mso-spacerun:yes'>  </span>M. Sabzevari),<span style='mso-spacerun:yes'>  </span>Modules satisfying the prime radical condition and a sheaf construction for modules II, submitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>10-&nbsp; M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>M. Sabzevari),<span style='mso-spacerun:yes'>  </span>Modules satisfying the prime radical condition and a sheaf construction for modules I,<span style='mso-spacerun:yes'>  </span>submitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>11- M. Behboodi (with M. Arabi Kakavand),<span style='mso-spacerun:yes'>  </span>Modules whose classical prime submodules are intersections of maximal submodules, submitted. </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>12- &nbsp;M. Behboodi<span style='mso-spacerun:yes'>  </span>(with<span style='mso-spacerun:yes'>  </span>R. Beyranvand,<span style='mso-spacerun:yes'>  </span>M. Gholami, H. Khabazian), On<span style='mso-spacerun:yes'>  </span>modules admitting algebra structure and its application to<span style='mso-spacerun:yes'>  </span>classification up to isomorphism<span style='mso-spacerun:yes'>  </span>of finite rings,<span style='mso-spacerun:yes'>  </span>submitted. </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>13-<span style='mso-spacerun:yes'>  </span>M. Behboodi (with<span style='mso-spacerun:yes'>  </span>R. Jahani-Nezhad, M. H. Naderi),<span style='mso-spacerun:yes'>  </span>Quasi-primary decomposition in modules over prufer domains,<span style='mso-spacerun:yes'>  </span>submitted.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>14-<span style='mso-spacerun:yes'>  </span>M. Behboodi (with<span style='mso-spacerun:yes'>  </span>R. Jahani-Nezhad, M. H. Naderi),<span style='mso-spacerun:yes'>  </span>On classical primary and classical quasi-primary submodules,<span style='mso-spacerun:yes'>  </span>submitted. </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language:EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language:EN'><o:p>&nbsp;</o:p></span></span></span></span></p> <p class=MsoNormal align=right dir=LTR style='text-align:right'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA dir=RTL style='mso-ansi-language: EN;mso-bidi-language:FA'><span style='mso-spacerun:yes'>             </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA dir=RTL style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; color:#31849B;mso-themecolor:accent5;mso-themeshade:191;mso-bidi-language: FA'><span style='mso-spacerun:yes'>  </span>,<span style='mso-spacerun:yes'>  </span>: EB'D'* 9DEÌ<span style='mso-spacerun:yes'>  </span>H 3.F1'FÌ 9DEÌ '1'&G 4/G /1 ©FA1'F3 G' H 3EÌF'1 G'</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language:EN'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>1-&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;Behboodi, (with A Ghorbani and A. Moradzadeh-Dehkordi)<span style='mso-spacerun:yes'>  </span>Notherian local rings whose ideals are direct sums of principal ideals, 42th Annual Iranian Mathematics Conference Rafsanjan (2011), 49-52.</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language:EN'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>2-&nbsp;&nbsp;&nbsp;&nbsp; Behboodi, (with A Ghorbani, A. Moradzadeh-Dehkordi and S.H Shojaee)<span style='mso-spacerun:yes'>  </span>FC-Pure Injectivity and FC-Pure Flatness, 42th Annual Iranian Mathematics Conference Rafsanjan (2011), 53-56. <o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>3- M. Behboodi (with F. Yazdi),<span style='mso-spacerun:yes'>  </span>Classical prime M-ideals and classical M-prime submodules,<span style='mso-spacerun:yes'>  </span><a name="OLE_LINK8"></a><a name="OLE_LINK7"><span style='mso-bookmark:OLE_LINK8'>21th Seminal on Algebra, Tabriz, 2010, pp. 250-252.</span></a><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>4-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, (with M. Arabi-Kakavand) A Generalizations of Hilbert rings to modules, 21th Seminal on Algebra, Tabriz, 2010, pp. 58-61.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>5-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, Relationship between prime modules and p-modules, 39th Annual Iranian Mathematics Conference Kerman (2008).<span style='mso-spacerun:yes'>  </span><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>6-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, Classical Zariski topology for modules, 18th Seminar on Algebra.<span style='mso-spacerun:yes'>  </span><st1:place w:st="on"><st1:PlaceName w:st="on">Damghan</st1:PlaceName> <st1:PlaceType w:st="on">University</st1:PlaceType></st1:place> of Basic Sciences, 4-5 April, 2006.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>7-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, Classical prime modules over commutative rings,<span style='mso-spacerun:yes'>  </span>2th Seminar on Commutative Algebra, ?????,<span style='mso-spacerun:yes'>  </span>2006,<span style='mso-spacerun:yes'>  </span>IPM, <st1:place w:st="on"><st1:City w:st="on">Tehran</st1:City>, <st1:country-region w:st="on">Iran</st1:country-region></st1:place>.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language: EN;mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>8-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, Classical prime radical of modules and a generalization of Bear's<span style='mso-spacerun:yes'>  </span>lower radical for modules, 38th Annual Iranian Mathematics Conferences, 3-6 September 2007, pp. 13-15.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>9-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, Generalizations of the zero divisor graphs of commutative rings to modules, 37-th Anuall Iranian Mathematics Conference, 2-5 September 2006, pp. 634-637.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>10-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, On primeless modules and rings whose nonzero<span style='mso-spacerun:yes'>  </span>modules have prime submodules, 36th Anuall Iranian Mathematics Conference, 10-13 September 2005 pp. 44.</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA dir=RTL style='mso-ansi-language: EN'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span lang=EN style='mso-ansi-language:EN'><span dir=LTR></span>11-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi<span style='mso-spacerun:yes'>  </span>(with Baziar),<span style='mso-spacerun:yes'>  </span>Weakly primary submodules,<span style='mso-spacerun:yes'>  </span>355h Annual Iranian Mathematics Conference<span style='mso-spacerun:yes'>  </span>January 26-29, 2005<span style='mso-spacerun:yes'>  </span>Ahvaz, Iran.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>12-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, The Zariski topology on the weakly prime spectrum of a module, 355h Annual Iranian Mathematics Conference<span style='mso-spacerun:yes'>  </span>January 26-29, 2005<span style='mso-spacerun:yes'>  </span>Ahvaz, Iran.<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'>13-&nbsp;&nbsp;&nbsp;&nbsp; M. Behboodi, Fully<span style='mso-spacerun:yes'>  </span>prime<span style='mso-spacerun:yes'>  </span>modules, 12th Seminar on Algebra. Alzahra<span style='mso-spacerun:yes'>  </span>University, Tehran, Iran, 4-5, 2002.<o:p></o:p></span></span></span></span></p> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <p class=MsoNormal dir=LTR style='mso-margin-top-alt:auto;mso-margin-bottom-alt: auto;margin-left:63.0pt;text-indent:-.25in;mso-line-height-alt:.75pt; tab-stops:list 63.0pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=EN style='mso-ansi-language:EN'><o:p>&nbsp;</o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:2;mso-yfti-lastrow:yes;height:7.3pt'> <td style='padding:.75pt .75pt .75pt .75pt;height:7.3pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:6.2pt'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:6.2pt'> <p class=MsoNormal style='mso-line-height-alt:6.2pt'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman";mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt; height:6.2pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:8'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 valign=top style='width:547.5pt;background:white; mso-background-themecolor:background1;padding:0in 0in 0in 0in'><span id=Label9></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name=AreaInterest></a></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:9'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 style='width:547.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span id=Label11></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span 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style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:1'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'><span id="L2_AreaOfSpcialization_Text"></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:2;mso-yfti-lastrow:yes'> <td width=632 style='width:474.0pt;padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='mso-no-proof:yes'><!--[if gte vml 1]><v:shape id="Picture_x0020_12" o:spid="_x0000_i1026" type="#_x0000_t75" 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style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><a name=AreaSpecialization></a></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'></span></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'></span></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'>&nbsp;</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'><span style='mso-fareast-font-family:"Times New Roman";mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'></span></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'></span></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:AreaSpecialization'></span></span></span></span> </tr> <tr style='mso-yfti-irow:11'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 style='width:547.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span id="L2_FreeSpace_Title"> <div align=right> <table class=MsoNormalTable dir=rtl border=0 cellpadding=0 style='mso-cellspacing: 1.5pt;mso-yfti-tbllook:1184;mso-padding-alt:0in 5.4pt 0in 5.4pt;mso-table-dir: bidi'> <tr style='mso-yfti-irow:0;mso-yfti-firstrow:yes'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:11.0pt;font-family:"Tahoma","sans-serif"'>31~13*Ì<span style='mso-spacerun:yes'>  </span>H 1'GFE'ÌÌ ~'Ì'F F'EG G'</span></span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:1'> <td style='padding:.75pt .75pt .75pt .75pt'><span id="L2_FreeSpace"> <p dir=RTL style='text-align:right;direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><strong><u><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>©'14F'3Ì</span></u></strong></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><strong><span lang=AR-SA style='font-size: 10.0pt;font-family:"Tahoma","sans-serif"'>:</span></strong></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><strong><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>1</span></strong></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>) <b>F,EG '3/'DGÌ /GBÌ</b>  1/G (F/Ì -DBG G'Ì E*F'GÌ '2 E1*(G </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>p^2 </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>  1385<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>2)<span style='mso-spacerun:yes'>  </span><b>4Ì1ÌF </b></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'>'HDÌ'</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'>  1/G (F/Ì -DBG G'Ì E*F'GÌ (G H3ÌDG *9/'/ EB3EH 9DÌG G'Ì 5A1 1388</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></p> <p dir=RTL style='text-align:right;direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><strong><u><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>©'14F'3Ì '14/</span></u></strong><b><span lang=AR-SA>:</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA>1</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>) <b>E,Ì/ E21H9Ì</b> <span style='mso-spacerun:yes'>  </span>3'.*'1 ,(1J C/G'J 4(G /H1J: 1J4G G'J *C1'1J  1385<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>2) <b>E-E/ ,H'/ FH1Ì</b>  7JA 'J/G "D G'J JC 71AG J 'HD /1 -DBG G'J *9HJ6 F'~0J1  1386 <a name="OLE_LINK43"></a><a name="OLE_LINK42"><span style='mso-bookmark: OLE_LINK43'>((' Ì© EB'DG E3*.1, '2 *2 </span></a></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK42'><span style='mso-bookmark:OLE_LINK43'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>ISI</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK42'><span style='mso-bookmark:OLE_LINK43'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>)</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>3<b>) EG/ÌG ̯'FG</b>  A1EHD 1'/JC'D H1'/JC'D ~H† ~'&JFJ (&1(1'J E/HD G'  1386<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>4) <b>2G1' 1'©9Ì</b>  ¯1'A G'J EB3HE 9DJG 5A1 H 'J/G "D ~H† CF -DBG G'J *9HJ6 ~0J1  1387 <a name="OLE_LINK39"></a><a name="OLE_LINK38"></a><a name="OLE_LINK37"><span style='mso-bookmark:OLE_LINK38'><span style='mso-bookmark:OLE_LINK39'>((' /H EB'DG E3*.1, '2 *2 </span></span></a></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK37'><span style='mso-bookmark:OLE_LINK38'><span style='mso-bookmark:OLE_LINK39'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>ISI</span></span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK37'><span style='mso-bookmark:OLE_LINK38'><span style='mso-bookmark:OLE_LINK39'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>)</span></span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>5) <b>E16ÌG ,E'DÌ</b>  ¯1'A EB3HE 9DJG G'J 5A1 -DBG G'J *BDJD J'A*G H -DBG G'J E*F'GJ  1387<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>6) <b>13HD 2'19Ì</b>  E-CJ (1'J *4.J5 'J/"D G'J 'HD /1 JC -DBG J *9HJ6 ~0J1  1387<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>7) <b>A'Ì2G Ì2/Ì</b> &nbsp;E/HD G'J </span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>M-</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>*21JBJ H</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>M-</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>'J/"D G'J 'HD<span style='mso-spacerun:yes'>  </span>1388 <a name="OLE_LINK41"></a><a name="OLE_LINK40"><span style='mso-bookmark:OLE_LINK41'>((' /H EB'DG E3*.1, '2 *2 "E'/G (1'Ì †'~)</span></a></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>8) <b>16' BE1 4H4*1Ì</b> &nbsp;*H3J9 G'J GE-,(1J HGE-*H3J9 G'J ,(1J ¯'DH'JJ  1388<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>9) <b>E16ÌG 91(Ì ©'©'HF/</b>  *9EJE G'JJ '2 -DBG G' H E/HD G'J EF8E  1388 ((' Ì© EB'DG E3*.1, '2 *2 '13'D 4/G<span style='mso-spacerun:yes'>  </span>(1'Ì †'~) <o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>10) <b>3~Ì/G GH'ÌÌ</b>  E/HD G'JJ CG 7JA 'HD G'J "F G' /'1'J F¯'4* 7(J9J ~H4'3*  1389<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>11) <b>E1ÌE ED'©1ÌEÌ</b>  (9/ C1HD /H-E/HD G' H(9/ C1HD 2J1E/HD G'J CH†C  <a name="OLE_LINK45"></a><a name="OLE_LINK44"><span style='mso-bookmark:OLE_LINK45'>1389 ((' Ì© EB'DG E3*.1, '2 *2 </span></a></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK44'><span style='mso-bookmark:OLE_LINK45'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>ISI</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-bookmark:OLE_LINK44'><span style='mso-bookmark:OLE_LINK45'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span>)</span></span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>12) <b>A1Ì/ 9DÌ FÌ'ÌÌ A1/</b>  ¯HF'J ¯1'A G'J EB3HE 9DJG G'J 5A1 H 'J/G "D ~H† CF -DBG G'J *9HJ6 ~0J1 1389 ((' /H EB'DG E3*.1, '2 *2 </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>ISI</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=RTL></span> H 2 EB'DG '13'D 4/G (1'Ì †'~)<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>13) <b>FAÌ3G F81Ì</b>  E/HD G'J *21JBJ 69JA 1HJ /'EFG G'J 5-J-  1390 <o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>14) <b>E16ÌG ED© ~H1 4DE2'1Ì</b>  E/HD G'J ~J4 - *21JBJ 1HJ -DBG G'J FJE 3'/G J E-6  1390<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR></span><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'><span dir=LTR></span>15</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><span dir=RTL></span>) </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>A'7EG (G2'/Ì ~H1  </span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>E/HD G'Ì 1Ì©'1*  /1 -'D 'F,'E</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'><span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'><span dir=RTL></span>16</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>) 'DG'E /GB'FÌ</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'>  -DBG G'Ì ©H*G H -DBG G'ÌÌ ©G E/HD G' 1HÌ "FG' ,E9 E3*BÌE E/HD G'Ì /H1Ì '3*</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>  /1 -'D 'F,'E</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'> </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>17</span></span></span></span><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'><b><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>)<span style='mso-spacerun:yes'>  </span>2G1' ,9A1Ì</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'> <span style='mso-spacerun:yes'>  </span>417 G'Ì 2F,Ì1Ì 1HÌ 2Ì1 E/HD G'Ì :Ì1 ,E9HF/  /1 -'D 'F,'E<o:p></o:p></span></span></span></span></p> <p dir=RTL style='text-align:right;direction:rtl;unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>&nbsp;<strong><u><span style='font-family: "Tahoma","sans-serif"'>/©*1Ì</span></u></strong><strong><u><span style='font-family:"Tahoma","sans-serif";font-weight:normal'>:</span></u></strong><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>1)<span style='mso-spacerun:yes'>  </span><b>9DÌ E1'/ 2'/G /G©1/Ì</b>  E/HD G'Ì </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>CP</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>-"2'/ H E/HD G'Ì </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>CP</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>-*5HÌ1Ì  /1 -'D 'F,'E<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=AR-SA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>2) <b>3Ì/ -3ÌF 4,'9Ì</b>  E/HD G'Ì </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>CP</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>-*21ÌBÌ H E/HD G'Ì<span style='mso-spacerun:yes'>  </span></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt;font-family:"Tahoma","sans-serif"'>FC</span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=RTL></span><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif";mso-bidi-language: FA'><span dir=RTL></span>-*21ÌBÌ E-6  /1 -'D 'F,'E<o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>3) </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>3,'/ -Ì/1Ì</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt; font-family:"Tahoma","sans-serif";mso-bidi-language:FA'><o:p></o:p></span></span></span></span></p> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span lang=FA style='font-size:10.0pt;font-family:"Tahoma","sans-serif"; mso-bidi-language:FA'>4) </span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><b><span lang=AR-SA style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'>3EÌ1' 1H&ÌF *F</span></b></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='font-size:10.0pt; font-family:"Tahoma","sans-serif"'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:2;mso-yfti-lastrow:yes'> <td style='padding:.75pt .75pt .75pt .75pt'> <p class=MsoNormal dir=RTL style='text-align:right;direction:rtl; unicode-bidi:embed'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span dir=LTR style='mso-no-proof:yes'><!--[if gte vml 1]><v:shape id="Picture_x0020_2" o:spid="_x0000_i1025" type="#_x0000_t75" alt="http://mathsci.sbu.ac.ir/Desktopmodules/Sbu_ProfessorsPage/Images/line3.gif" style='width:509.25pt;height:12pt;flip:y;visibility:visible; mso-wrap-style:square'> <v:imagedata src="index_files/image020.gif" o:title="line3" grayscale="t"/> </v:shape><![endif]--><![if !vml]><img border=0 width=679 height=16 src="index_files/image036.gif" alt="http://mathsci.sbu.ac.ir/Desktopmodules/Sbu_ProfessorsPage/Images/line3.gif" v:shapes="Picture_x0020_2"><![endif]></span></span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 colspan=2 style='width:11.8pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=15 colspan=2 style='width:11.1pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> <tr style='mso-yfti-irow:12;height:.25in;mso-row-margin-right:.55pt'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=721 colspan=2 style='width:540.75pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:.25in'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=32 colspan=5 style='width:23.7pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:.25in'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=26 colspan=3 style='width:19.6pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:.25in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=17 colspan=2 style='width:13.05pt;padding:0in 5.4pt 0in 5.4pt; height:.25in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'> <td style='mso-cell-special:placeholder;border:none;padding:0in 0in 0in 0in' width=1><p class='MsoNormal'>&nbsp;</td> </span></span></span> </tr> <tr style='mso-yfti-irow:13;height:.25in;mso-row-margin-right:.55pt'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=755 colspan=7 style='width:565.95pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:.25in'><span style='mso-bookmark: OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark: OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=26 colspan=3 style='width:19.6pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in;height:.25in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=17 colspan=2 style='width:13.05pt;padding:0in 5.4pt 0in 5.4pt; height:.25in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark: OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'> <td style='mso-cell-special:placeholder;border:none;padding:0in 0in 0in 0in' width=1><p class='MsoNormal'>&nbsp;</td> </span></span></span> </tr> <tr style='mso-yfti-irow:14;mso-row-margin-right:.55pt'> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=730 colspan=3 style='width:547.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=14 style='width:10.35pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=2 colspan=2 style='width:1.5pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=3 style='width:2.1pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=26 colspan=3 style='width:19.6pt;background:white;mso-background-themecolor: background1;padding:0in 0in 0in 0in'> <p class=MsoNormal><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'>&nbsp;</span></span></span><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'><span style='mso-fareast-font-family:"Times New Roman"; mso-fareast-theme-font:minor-fareast'><o:p></o:p></span></span></span></span></p> </td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=17 colspan=2 style='width:13.05pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'> <td style='mso-cell-special:placeholder;border:none;padding:0in 0in 0in 0in' width=1><p class='MsoNormal'>&nbsp;</td> </span></span></span> </tr> <tr style='mso-yfti-irow:15;mso-yfti-lastrow:yes'> <td width=50 style='width:37.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=4 style='width:3.0pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=14 style='width:10.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=2 style='width:1.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=719 style='width:539.25pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=9 style='width:6.75pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=16 style='width:12.0pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=2 style='width:1.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=2 style='width:1.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=6 style='width:4.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=11 style='width:8.25pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=5 style='width:3.75pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=13 style='width:9.75pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=5 style='width:3.75pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=14 style='width:10.5pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> <td width=4 style='width:3.0pt;padding:0in 5.4pt 0in 5.4pt'><span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span></td> <span style='mso-bookmark:OLE_LINK9'><span style='mso-bookmark:OLE_LINK10'><span style='mso-bookmark:OLE_LINK11'></span></span></span> </tr> </table> </div> <span style='mso-bookmark:OLE_LINK11'></span><span style='mso-bookmark:OLE_LINK10'></span><span style='mso-bookmark:OLE_LINK9'></span> <p class=MsoNormal><o:p>&nbsp;</o:p></p> <p class=MsoNormal><o:p>&nbsp;</o:p></p> </div> <!-- End ImageReady Slices --> </body> </html>