“Mojtaba Ramezan-Nassab ”
Tel: (+98) (26) 34579600
Email:
IPM Positions |
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Non Resident Researcher (non-resident), School of Mathematics
(2023 - Present (from March 21, 2023)) |
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Past IPM Positions |
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Non Resident Researcher (non-resident), School of Mathematics
(2014 - 2019) (till March 20, 2019 ) Student Researcher, School of Mathematics (2012 - 2013) |
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Non IPM Affiliations |
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Associate Professor of Kharazmi University | ||
Related Papers |
1. | M. Ramezan-Nassab (Joint with M. Hoang Bien, and T. N. Son and L.Q. Truong) Generalized Jordan forms of matrices over division rings J. Algebra Appl. (Accepted) [abstract] |
2. | M. Ramezan-Nassab (Joint with M. Akbari-Sehat) Laurent polynomial identities on symmetric units of group algebras Comm. Algebra (Accepted) [abstract] |
3. | M. Ramezan-Nassab (Joint with M. H. Bien, P. V. Danchev and T. N. Son) Products of unipotent elements in certain algebras Forum Math. 35 (2023), 1655-1666 [abstract] |
4. | M. Ramezan-Nassab (Joint with M. H. Bien, T. N. Son, and L. Q. Truong) Generalized Jordan forms of matrices over division rings J. Algebra Appl. (Accepted) [abstract] |
5. | M. Ramezan-Nassab Weakly Lie Engel condition on group rings Comm. Algebra (Accepted) [abstract] |
6. | M. Ramezan-Nassab (Joint with M.H. Bien) Engel subnormal subgroups of skew linear groups Linear Algebra Appl. 558 (2018), 74-78 [abstract] |
7. | M. Ramezan-Nassab Group algebras whose p-elements form a subgroup J. Algebra Appl. 16 (2017), # 7 Pages [abstract] |
8. | M. Ramezan-Nassab Group algebras with Engel unit groups J. Aust. Math. Soc. (2016), DOI: 10.1017/S1446788716000094 [abstract] |
9. | D. Kiani and M. Ramezan-Nassab (Joint with M. H. Bien) Some skew linear groups satisfying generalized group identities Comm. Algebra 44 (2016), 2362-2367 [abstract] |
10. | M. Ramezan-Nassab Group algebras with locally nilpotent unit groups Comm. Algebra (Accepted) [abstract] |
11. | M. Ramezan-Nassab and D. Kiani (Locally soluble)-by-(locally finite) maximal subgroups of GLn(D) J. Algebra 376 (2013), 1-9 [abstract] |
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