Dr. Ahmad Gholami
Academic Rank: Associate Professor
Major:Mathematics
Specialization:Variety of Groups
Office: Mathematics Department, Faculty of Sciences, University of Qom, Qom, Iran.
Fax: +98-2512913311
Telephone: +98-9122526694
E-MAIL:a.gholami@qom.ac.ir
EDUCATION
PhD in Algebra
Mashhad University, Mashhad, Iran, 2000.
Title of the Dissertation: Some Properties on V-isologism of groups and Baer-invariant
MSC in Mathematics
Mashhad University, Mashhad, Iran, 1991.
Title of the Thesis: Generalized Fractions and Cousin Complexes
BSC in Mathematics
Kashan University, Kashan, Iran 1987.
CURRENT RESEARCH INTERESTS
Variety of Groups, Symmetry of Groups, Mathematical Chemistry
ADMINISTRATIVE & ACADEMIC DUTIES
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Position
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Period of Duty
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Research Institution or University
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From
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to
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Faculty member
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1991
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present
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University of Kashan
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Dean of Faculty of Mathematics
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Oct 2005
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present
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University of Kashan
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Dean of Computer Center of Faculty of sciences
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Feb 2000
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Oct 2006
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University of Kashan
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TEACHING EXPRIENCES
Algebra I, II, III
Linear Algebra I
Differential Equations
Infinite Groups
Finite Groups
Combinatorial Group theory
PUBLICATIONS
1. M. Ghorbani and A. Gholami, “Symmetry of Pyrene and Triphenylmethane Molecules”, MATCH Commun. Math. Comput. Chem. 55 (2006) 65-72.
2. A.R. Ashrafi and A. Gholami, “Symmetry of Tetra-tert-butyltetrahedrane”, Asian J. Chem. Vol 19, No. 1 (2007), 569-573.
3. A. Gholami, “Some Non-Transitive Chemical Graphs and their Symmetreis”, MATCH Commun. Math. Comput. Chem. 57 (2007) 171-182.
4. A. Gholami, A.R.Ashrafi, M.Ghorbani, “Symmetry of Benzonoid Chains”, Bull. Chem. Technol. Macedonia. 25-1 (2006) 23-27.
5. A. Gholami, J. safaei ghomi, A.R.Ashrafi, M.Ghorbani, “Symmetry of tetrahydroxy Calix[4]arenas”, Serbian. Chem. Soc. 71-10 (2006).
6. A. Gholami, “ Automorphism Groups of some Non-transitive Graphs” , Iranian Journal of Mathematical sciences and Informatics, Vol. 2 No. 1(2007).
7. A. Gholami, “On Symmetry of sopme chemical graphs”, Global. J. Math and Math. Sciences. (2007).
8. M.R.R. Moghadam, A.R. Salemkar and A. Gholami,”Some Properties on Marginal extensions and the Baer-invariant of Groups”, Vietnam Journal of math. 29:1 (2001) 39-45.
9. M.R.R. Moghadam, A.R. Salemkar and A. Gholami,” Some Properties of Isologism of Groups and Baer-invariant”, Souteast Asian Bulletin of Math. 24 (2000) 255-261.
10. A. Gholami, ” Some Results on Generalized Baer-invariant and V-Isologism of Groups”, Souteast Asian Bulletin of Math. 31 (2007) 519-524.
11. A. Gholami, “ Some Results on V-marginal Extension of Groups” , Iranian Journal of Mathematical Sciences and Informatics. Vol 1. No 3 (2007) 1-10.
12. A. Gholami, “ Some Results on Genaralized Soft Subgroups, Far East J Math Sci (FJMS), (2007).
13. A. Gholami and A.R. Ashrafi, “Calculating the Symmetry of C24 Fullerene”, Asian J. Chem. Vol 19 (2007), Vol 20, No 2 (2008) 838-844.
14. A. Gholami and A.R. Ashrafi, “Calculating the Symmetry of Hexamethylcyclohexane”, Macedonian Journal of Chemistry and Chemical Engineering Vol 26, No 2,(2007)
15. A. Gholami and A.R. Ashrafi, “Symmetry of Dimanganese decacarbonyl with D4d point Group”, Indian Journal of Chemistry (Section A), to appear.
16. A. Gholami and A.R. Ashrafi, “The Full Non-Rigid Group Theory for PANH Molecule”, Asian J. Chem (2008) to appear.
17. A. Gholami and A.R. Ashrafi, “Calculating the Symmetry of C540 Fullerene”,Iranian Journal of Mathematical sciences and Informatics, (2008)
18. A. Gholami , , “Calculating the Symmetry of C320 Fullerene”, Macedonian Journal of Chemistry and Chemical Engineering , (2008).
CONFERENCES, WORKSHOPS & SCHOOLS ATTENDANCE
1. A. Gholami, “A Remark on Commutativity Degrees of finite Grouyps”, 16th Alg. Seminar (2004).
2. A. Gholami, “Some Properties on Irreducible Extensions of Groups” 11th Alg. Seminar (2000).
3. A. Gholami, “Some results on Symmetry and Non-Transitive Chemical graphs”, Dubrovnik, MCC 2006.
4. A. Gholami, “Some Properties on V-Isologic Extensions of Groups”, 32th Iranian Mathematical Conference (2001).
WORKS UNDER PREPARATION
- Mathematical Chemistry.
- Variety of Groups.
- Capable Groups.