[[{"content_id":418501,"content_number":0,"portal_id":7,"lang_id":"fa","content_title":"رزومه علمی دکتر علی محمد نظری","content_rtitr":"","content_short_title":null,"content_summary":"","content_summary_fill":0,"content_body":"Alimohammad Nazari\r\n&nbsp;\r\n\r\nContact Information:\r\n\r\nDepartment of Mathematics\r\n\r\nUniversity of&nbsp; Arak Shahid Beheshti Street, Arak, 38156 Iran .E-mail: a-nazari@araku.ac.ir&nbsp;&nbsp;\r\n&nbsp;\r\n\r\nResearch Interests:&nbsp;\r\n\r\nMatrix Theory&nbsp; and its Application, Combinatorics\r\n\r\nEducation:&nbsp;&nbsp;\r\n\r\nPhD. Moscow State University , Applied Mathematics\r\n\r\nAdvisor: Proff. Kh. D. Ikramov\r\n\r\nGrade: 25 out of 25,\r\n\r\n2004,&nbsp;&nbsp;\r\n\r\n&nbsp;\r\n\r\nMSc.\r\n\r\nShahid Bahonar&nbsp; university of&nbsp; Kerman , Applied Mathematics, 1993\r\n\r\nAdvisor: Prof. M. Mohseni Moghadam&nbsp;&nbsp;\r\n\r\nGrade: 16.23 out of 20\r\n\r\n&nbsp;BSc.\r\n\r\nScience and Technology of Iran ,&nbsp; Mathematics-Operational Research, 1989, &nbsp;\r\n\r\n&nbsp;\r\n\r\nPublications:\r\n\r\n1) Ikramov, Kh. D.; Nazari, A. M. On the spectral distance from a normal matrix to a set of matrices with a multiple zero eigenvalue. (Russian) Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI) 323 (2005), Chisl. Metody i Vopr. Organ. Vychisl. 18, 50--56, 224--225; translation in J. Math. Sci. (N. Y.) 137 (2006), no. 3, 4789--4793\r\n\r\n&nbsp;\r\n\r\n&nbsp;2) Ikramov, Kh. D.; Nazari, A. M. On the justification of a Malyshevskiĭ-type formula in an abnormal case. (Russian) Mat. Zametki 78 (2005), no. 2, 241--250; translation in Math. Notes 78 (2005), no. 1-2, 219&mdash;227.\r\n\r\n&nbsp;\r\n3) Ikramov, Kh. D.; Nazari, A. M. On the calculation of the closest matrix with a triple zero eigenvalue. (Russian) Zh. Vychisl. Mat. Mat. Fiz. 44 (2004), no. 12, 2115--2120; translation in Comput. Math. Math. Phys. 44 (2004), no. 12, 2011&mdash;2016.\r\n&nbsp;\r\n\r\n4) Ikramov, Kh. D.; Nazari, A. M. Normal matrices and a generalization of Malyshev&#39;s formula. (Russian) Mat. Zametki 75 (2004), no. 5, 652--662; translation in Math. Notes 75 (2004), no. 5-6, 608&mdash;616.\r\n\r\n\r\n5) Ikramov, Kh. D.; Nazari, A. M. Computational aspects of the application of Malyshev&#39;s formula. (Russian) Zh. Vychisl. Mat. Mat. Fiz. 44 (2004), no. 1, 3--7; translation in Comput. Math. Math. Phys. 44 (2004), no. 1, 1&mdash;5 &nbsp;\r\n\r\n\r\n6)Ikramov, Kh. D.; Nazari, A. M. On the nearest matrix with a multiple zero eigenvalue. (Russian) Vestnik Moskov. Univ. Ser. XV Vychisl. Mat. Kibernet. 2003, , no. 4, 20--24, 48; translation in Moscow Univ. Comput. Math. Cybernet. 2003, no. 4, 18--22 (2004) .\r\n\r\n\r\n7) Ikramov, Kh. D.; Nazari, A. M. On the distance to the closest matrix with a triple zero eigenvalue. (Russian) Mat. Zametki 73 (2003), no. 4, 545--555; translation in Math. Notes 73 (2003), no. 3-4, 511&mdash;520.\r\n\r\n&nbsp;\r\n\r\n8) Ikramov, Kh. D.; Nazari, A. M. On a metric problem for matrices. (Russian) Zh. Vychisl. Mat. Mat. Fiz. 43 (2003), no. 1, 3--11; translation in Comput. Math. Math. Phys. 43 (2003), no. 1, 1--9 MR1968764 (2004a:15040).&nbsp;&nbsp;\r\n&nbsp;\r\n9)&nbsp;&nbsp;&nbsp;&nbsp; Ikramov, Kh. D.; Nazari, A. M. A remarkable consequence of Malyshev&#39;s formula. (Russian) Dokl. Akad. Nauk 385 (2002), no. 5, 599--600.&nbsp;\r\n\r\n\r\n10)&nbsp; Nazari, A. M. The spectral analysis of Frobenius-Perron operators. Proceedings of the 26th Annual Iranian Mathematics Conference, Vol. 2 (Kerman, 1995), 277--278, Shahid Bahonar Univ. Kerman, Kerman , 1995.&nbsp;\r\n&nbsp;\r\n\r\n11)&nbsp;&nbsp;Nazari, A. M., Rajabi, D. &nbsp;Computational aspect to the nearest matrix with two prescribed eigenvalues. Linear Algebra Appl. 432 (2010), no. 1, 1--4.\r\n&nbsp;\r\n\r\n12) &nbsp;Nazari, A. M., Z. Beiranvand, The inverse eigenvalue problem for symmetric quasi anti-bidiagonal matrices. Applied Mathematics and Computation 217(23): 9526-9531 (2011).\r\n\r\n13) Nazari, A. M.; Beiranvand, Z. The inverse eigenvalue problem for symmetric quasi anti-bidiagonal matrices. Appl. Math. Comput. 217 (2011), no. 23, 9526--9531.\r\n&nbsp;\r\n14). Nazari, A. M.; Afshari, E.; Omidi Bidgoli, A. Properties of central symmetric $X$ -form matrices. Iran. J. Math. Sci. Inform. 6 (2011), no. 2, 9--20, 83.\r\n&nbsp;\r\n15) Nazari, A.M.; Sherafat, F.; On the inverse eigenvalue problem for nonnegative matrices of order two to five, Linear Algebra and its Applications, Volume 436, Issue 7, April 2012, Pages 1771-1790.\r\n\r\nMathematics &gt; Linear Algebra and its Applications January to March 2012\r\n\r\n\r\n16). A. Nazari and M. Radpoor, &quot;Minimum Rank of Graphs Powers Family,&quot; Open Journal of Discrete Mathematics, Vol. 2 No. 2, 2012, pp. 65-69.\r\n\r\n17)&nbsp;A. Nazari and E. Afshari, &quot;On the construction of symmetric nonnegative matrix with prescribed Ritz values, &nbsp;Journal of Linear and Topological Algebra, Vol. 03, No. 02, 2014, 61- 65.\r\n\r\n18) &nbsp;Alimohammad Nazari*, Hojjatollah Fereydooni and Mohsen Bayat, A manual approach for calculating the root of square matrix of dimension &le;3, Mathematical Science &nbsp;2013,7:44.\r\n\r\n&nbsp;\r\n\r\n19) A.M. Nazari &lowast;, F. Mahdinasab, Inverse eigenvalue problem of distance matrix via orthogonal matrix, Linear Algebra and its Applications 450 (2014) 202&ndash;216.\r\n\r\n&nbsp;\r\n\r\n20) &nbsp;A. M. Nazaria, &nbsp;and S. Kamali Mahera, On the nonnegative inverse eigenvalue problem of traditional matrices, Journal of Linear and Topological Algebra, Vol. 02, No. 03, 2013, 161- 167\r\n\r\n. \r\n\r\n21) A. Nazari _, Kh. Sayehvand&nbsp; and M. Rostami, Steffensen method for solving nonlinear matrix equation X + ATX","content_html":"<p dir=\"ltr\"><span style=\"font-size:14px;\">Alimohammad Nazari<\/span><br \/>\n <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Contact Information:<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Department of Mathematics<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">University of  Arak Shahid Beheshti Street, Arak, 38156 Iran .E-mail:<u> a-nazari@araku.ac.ir<\/u>  <\/span><br \/>\n <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Research Interests: <\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Matrix Theory  and its Application, Combinatorics<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Education:  <\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">PhD. Moscow State University , Applied Mathematics<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Advisor: Proff. Kh. D. Ikramov<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Grade: 25 out of 25,<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">2004,  <\/span><\/p>\n\n<p dir=\"ltr\"> <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">MSc.<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Shahid Bahonar  university of  Kerman , Applied Mathematics, 1993<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Advisor: Prof. M. Mohseni Moghadam  <\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Grade: 16.23 out of 20<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"> BSc.<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Science and Technology of Iran ,  Mathematics-Operational Research, 1989,  <\/span><\/p>\n\n<p dir=\"ltr\"> <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">Publications:<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><u>1) <\/u><strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> On the spectral distance from a normal matrix to a set of matrices with a multiple zero eigenvalue. (Russian) <em>Zap. Nauchn. Sem. S.-Peterburg. Otdel. Mat. Inst. Steklov. (POMI) <\/em><strong>323 <\/strong>(2005), Chisl. Metody i Vopr. Organ. Vychisl. 18, 50--56, 224--225; <em>translation in J. Math. Sci. (N. Y.)<\/em> <strong>137 <\/strong>(2006), no. 3, 4789--4793<\/span><\/p>\n\n<p dir=\"ltr\"> <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><u> 2) <\/u><strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> On the justification of a Malyshevskiĭ-type formula in an abnormal case. (Russian) <em>Mat. Zametki <\/em><strong>78 <\/strong>(2005), no. 2, 241--250; <em>translation in Math. Notes<\/em> <strong>78 <\/strong>(2005), no. 1-2, 219—227.<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"> <br \/>\n3) <strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> On the calculation of the closest matrix with a triple zero eigenvalue. (Russian) <em>Zh. Vychisl. Mat. Mat. Fiz. <\/em><strong>44 <\/strong>(2004), no. 12, 2115--2120; <em>translation in Comput. Math. Math. Phys.<\/em> <strong>44 <\/strong>(2004), no. 12, 2011—2016.<\/span><br \/>\n <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">4) <strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> Normal matrices and a generalization of Malyshev's formula. (Russian) <em>Mat. Zametki <\/em><strong>75 <\/strong>(2004), no. 5, 652--662; <em>translation in Math. Notes<\/em> <strong>75 <\/strong>(2004), no. 5-6, 608—616.<\/span><\/p>\n\n<p dir=\"ltr\"><br \/><span style=\"font-size:14px;\">5) <strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> Computational aspects of the application of Malyshev's formula. (Russian) <em>Zh. Vychisl. Mat. Mat. Fiz. <\/em><strong>44 <\/strong>(2004), no. 1, 3--7; <em>translation in Comput. Math. Math. Phys.<\/em> <strong>44 <\/strong>(2004), no. 1, 1—5  <\/span><\/p>\n\n<p dir=\"ltr\"><br \/><span style=\"font-size:14px;\"><strong>6)Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> On the nearest matrix with a multiple zero eigenvalue. (Russian) <em>Vestnik Moskov. Univ. Ser. XV Vychisl. Mat. Kibernet. <\/em><strong>2003, <\/strong>, no. 4, 20--24, 48; <em>translation in Moscow Univ. Comput. Math. Cybernet.<\/em> <strong>2003, <\/strong>no. 4, 18--22 (2004) .<\/span><\/p>\n\n<p dir=\"ltr\"><br \/><span style=\"font-size:14px;\">7) <strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> On the distance to the closest matrix with a triple zero eigenvalue. (Russian) <em>Mat. Zametki <\/em><strong>73 <\/strong>(2003), no. 4, 545--555; <em>translation in Math. Notes<\/em> <strong>73 <\/strong>(2003), no. 3-4, 511—520.<\/span><\/p>\n\n<p dir=\"ltr\"> <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">8) <strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> On a metric problem for matrices. (Russian) <em>Zh. Vychisl. Mat. Mat. Fiz. <\/em><strong>43 <\/strong>(2003), no. 1, 3--11; <em>translation in Comput. Math. Math. Phys.<\/em> <strong>43 <\/strong>(2003), no. 1, 1--9 <a href=\"http:\/\/www.ams.org\/mathscinet-getitem?mr=1968764\" rel=\"nofollow\">MR1968764<\/a> <strong>(2004a:15040). <\/strong> <br \/>\n <br \/><strong>9)<\/strong>     <strong>Ikramov, Kh. D.<\/strong>; <strong>Nazari, A. M.<\/strong> A remarkable consequence of Malyshev's formula. (Russian) <em>Dokl. Akad. Nauk<\/em> <strong>385 <\/strong>(2002), no. 5, 599--600. <\/span><\/p>\n\n<p dir=\"ltr\"><br \/><span style=\"font-size:14px;\"><strong>10)  Nazari, A. M.<\/strong> The spectral analysis of Frobenius-Perron operators. <em>Proceedings of the 26th Annual Iranian Mathematics Conference, Vol. 2 (Kerman, 1995), <\/em>277--278, <em>Shahid Bahonar Univ. Kerman, Kerman ,<\/em> 1995. <\/span><br \/>\n <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><strong>11)  Nazari, A. M., Rajabi, D.  Computational aspect to the nearest matrix with two prescribed eigenvalues. <em>Linear Algebra Appl.<\/em> 432 (2010), no. 1, 1--4.<br \/>\n <\/strong><\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><strong>12)  Nazari, A. M., <\/strong><a href=\"http:\/\/www.informatik.uni-trier.de\/~ley\/db\/indices\/a-tree\/b\/Beiranvand:Z=.html\" rel=\"nofollow\"><strong>Z. Beiranvand<\/strong><\/a><strong>, The inverse eigenvalue problem for symmetric quasi anti-bidiagonal matrices. <\/strong><a href=\"http:\/\/www.informatik.uni-trier.de\/~ley\/db\/journals\/amc\/amc217.html#NazariB11\" rel=\"nofollow\"><strong>Applied Mathematics and Computation 217<\/strong><\/a><strong>(23): 9526-9531 (2011).<\/strong><\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><strong>13) Nazari, A. M.; Beiranvand, Z. The inverse eigenvalue problem for symmetric quasi anti-bidiagonal matrices. <em>Appl. Math. Comput.<\/em> 217 (2011), no. 23, 9526--9531.<br \/>\n <br \/>\n14). Nazari, A. M.; Afshari, E.; Omidi Bidgoli, A. Properties of central symmetric $X$ -form matrices. <em>Iran. J. Math. Sci. Inform.<\/em> 6 (2011), no. 2, 9--20, 83.<br \/>\n <br \/>\n15) Nazari, A.M.; Sherafat, F.; <\/strong><a href=\"http:\/\/www.sciencedirect.com\/science?_ob=GatewayURL&amp;_method=citationSearch&amp;_urlVersion=4&amp;_origin=SDTOPTWOFIVE&amp;_version=1&amp;_piikey=S0024379511008597&amp;md5=b554f53ef029932c3899a1d0655f8a64\" rel=\"nofollow\" target=\"_blank\"><strong>On the inverse eigenvalue problem for nonnegative matrices of order two to five<\/strong><\/a><em>, Linear Algebra and its Applications, Volume 436, Issue 7, April 2012, Pages 1771-1790.<\/em><\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><a href=\"http:\/\/top25.sciencedirect.com\/?cat_id=38&amp;subject_area_id=16\" rel=\"nofollow\"><em><img alt=\"\" src=\"http:\/\/s6.uplod.ir\/i\/00669\/wqe58pc4arjj.gif\" \/>Mathematics<\/em><\/a><em> &gt; Linear Algebra and its Applications<\/em><strong> <em>January to March 2012<\/em><\/strong><br \/><br \/><br \/>\n16). A. Nazari and M. Radpoor, \"Minimum Rank of Graphs Powers Family,\" <em>Open Journal of Discrete Mathematics<\/em>, Vol. 2 No. 2, 2012, pp. 65-69.<br \/><br \/>\n17) A. Nazari and E. Afshari, \"On the construction of symmetric nonnegative matrix with prescribed Ritz values,  <em>Journal of Linear and Topological Algebra<\/em>, <em>Vol. <\/em>03<em>, No. <\/em>02<em>, <\/em>2014<em>, <\/em>61<em>- <\/em>65.<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">18)  Alimohammad Nazari*, Hojjatollah Fereydooni and Mohsen Bayat<strong>, <\/strong>A manual approach for calculating the root of square matrix of dimension ≤3, <em>Mathematical Science <\/em> 2013,7:44.<\/span><\/p>\n\n<p dir=\"ltr\"> <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">19) A.M. Nazari <em>∗<\/em>, F. Mahdinasab, Inverse eigenvalue problem of distance matrix via orthogonal matrix, Linear Algebra and its Applications 450 (2014) 202–216.<\/span><\/p>\n\n<p dir=\"ltr\"> <\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\">20)  A. M. Nazaria<em>, <\/em> and S. Kamali Mahera<em>, <\/em><strong>On the nonnegative inverse eigenvalue problem<\/strong> <strong>of traditional matrices<\/strong><em>, <\/em><em>Journal of Linear and Topological Algebra, Vol. <\/em>02<em>, No. <\/em>03<em>, <\/em>2013<em>, <\/em>161<em>- <\/em>167<\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><em>. <\/em><\/span><\/p>\n\n<p dir=\"ltr\"><span style=\"font-size:14px;\"><strong>21) <\/strong>A. Nazari <em>_<\/em>, Kh. Sayehvand  and M. Rostami, <strong>Steffensen method for solving nonlinear matrix equation <\/strong><em>X <\/em>+ <em>A<\/em><em>T<\/em><em>X<\/em><\/span><\/p>","content_source":"","content_url":"","content_date_start":"2015-08-31 00:33:08","content_date_event":"2015-08-31 00:33:08","content_date_event_start":null,"content_date_event_end":null,"content_show_title_slider":1,"content_date_last_edit":"2015-08-31 00:39:39","content_date_register":"2015-08-31 00:38:32","content_columns":0,"content_show_img":1,"content_show_details":0,"content_show_related_img":0,"content_show_slider":1,"content_comment":1,"content_score":0,"tag_id":0,"score_average":null,"score_count":null,"score_date_last":null,"uid":3059,"eid":3059,"attach_title":null,"attaches":[{"sizes":{"150":"file\/7\/attach\/197001\/attach.png","300":"file\/7\/attach\/197001\/attach.png","400":"file\/7\/attach\/197001\/attach.png","600":"file\/7\/attach\/197001\/attach.png","900":"file\/7\/attach\/197001\/attach.png","1200":"file\/7\/attach\/197001\/attach.png"}}]}]]