اعضا - ناصر زمانی


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:: پروفسور ناصر زمانی | برگشت به صفحه کارنامه علمی | [نسخه ویژه چاپ] ::
دانشجویان تحت مشاوره
1) M. Za’re, modules with finite cousin cohomologies have uniform local cohomological
 annihilators. 
2) F. Firoza’ba’di, local cohomology modules and Sere subcategories.
3) M. Bighdeli, Co-finiteness of local cohomology modules.
4) M. Rajabi, Prime ideals associated to local cohomology.
5) Z. Hakimi, Prime sub-modules, multiplication modules and radical formula. 
6) M A’gha’ei, Minimax and co-minimax modules and local cohomology.
7) Z. Safarian Za’re, Zariski topology on modules.
8) Kh. Esmroodi, Radical of sub-modules and its associated primes.
9) M. Mehrdad, Codes equivalence and on the maximum distance separable codes.
10) N. Raja’vandi, Independence of vectors in codes over rings with Hamming metric.
11) M. Taghinejad, Results on Quasi-Frobenius modules and linear codes.
12) S. Bahrami, Complementary dual linear and quasi cyclic codes over Quotient rings.
13) M. Yousifinia, Free self-dual codes over Frobenius and local rings.
14) A. Ebrahimi, the structure of linear and cyclic cods over finite chain rings.
15) M. Karimi, cyclic and nega-cyclic codes over finite chain rings.
16) M. Ebadzadeh, self-dual codes over finite chain rings.
17) R. Bagherzadeh, cyclic and consta-cyclic codes over finite chain rings.
18) M. fada, cofiniteness of generalized local cohomology.
19) F. Ghanipour, Isodual codes over rings.
20) M. Mohamadi, Negacyclic duadic codes.
21) F. Mosiry, Consta-cyclic codes over finite chain rings.
22) S. Broomand, On cyclic codes over the rings R_2 and S_2.
23) E. Azizi, On nega-cyclic codes of even length over the integers modulu 2^m and their
duals.
24) A. Borji, Cyclic self-orthogonal codes over Z_{2^m}.
25) R. Bakhshi, Gorenstien projective dimension with respect to semidulizing module.
26) Elnaz Moharrmi, Relative Gorenstien dimensions.
27) Sanaz Seyfollahi, Results on graded generalized local cohomology modules.
28) Mohsen Froozan, Open loci of graded modules.
29) Somayeh Joodi, Homological aspects of semidualizing modules.
Ph.D students:
1) M. S. Seyed Sadeghi (with M. H. Bijan-Zadeh), 2015.
2) M. Mohammadi, joint with A. Khojali, and Jurgen Herzog (current).
3) A. Azari with A. Khojali (current).
4) B. Hazrati with A. Khojali (current).
5) M. Shafiei with a. Hkojali (current)
 
 
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