A. A. Fomin - Concepedia

Author

A. A. Fomin

Also Known As

A A Fomin, A. A. Fomin, A. Fomin, A.A. Fomin, Alexander A. Fomin, Alexander Alexandrovich Fomin, Alexander Fomin

Publications

284

Citations

H-Index

Concepts

All Affiliations

A. A. Fomin is an author at Moscow State Pedagogical University specializing in representation theory, geometric group theory, and linear groups.

#	Concept	H-Index	Publications	Citations
1	Representation Theory	4	4	65
2	Education	1	1	21
3	Group Theory (Abstract Algebra)	1	1	17
4	Geometric Group Theory	1	1	14
5	Linear Groups	1	1	21

A. A. Fomin

Publications

173

Citations

H-Index

Page 1

	Year	Citations
Quotient divisible abelian groups A. A. Fomin, W. Wickless Proceedings of the American Mathematical Society Math XmlnsAnnotation Encoding=Frattini SubgroupNilpotent GroupQuotient Divisible	1998	65
Self-small mixed abelian groups<i>G</i>with<i>G/T</i>(<i>G</i>) finite rank divisible A. A. Fomin, W. Wickless Communications in Algebra New DualityRepresentation TheoryMixed Group GLinear GroupsFrattini Subgroup	1998	21
To Quotient Divisible Group Theory. I A. A. Fomin Journal of Mathematical Sciences Group StructureGroup Theory (Abstract Algebra)Frattini SubgroupOrdered Group	2014	17
Invariants and duality in some classes of torsion-free abelian groups of finite rank A. A. Fomin Algebra and Logic Lie GroupRepresentation TheoryGroup RepresentationNilpotent GroupTorsion-free Abelian Groups	1987	15
Invariants for abelian groups and dual exact sequences A. A. Fomin Journal of Algebra Dual Exact SequencesLie GroupRepresentation TheoryLie Theory	2009	15
Abelian groups with one τ-adic relation A. A. Fomin Algebra and Logic τ-Adic RelationRepresentation TheoryFrattini SubgroupGroup RepresentationNilpotent Group	1989	14
Abelian groups with free subgroups of infinite index and their endomorphism groups A. A. Fomin Mathematical Notes Geometric Group TheoryFree SubgroupsFrattini SubgroupEndomorphism GroupsNilpotent Group	1984	14
On the Quotient Divisible Group Theory. II A. A. Fomin Journal of Mathematical Sciences Group StructureNilpotent GroupFrattini Subgroup	2018	12

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