A. A. Kirillov - Concepedia

Author

A. A. Kirillov

Also Known As

A A Kirillov, A. A. Kirillov, A. Kirillov, A.A. Kirillov, Aleksandr A. Kirillov, Aleksandr Aleksandrovich Kirillov, Aleksandr Kirillov, Alexander A. Kirillov, Kirillov, A. A., Kirillov, Aleksandr A. 1936-

153

Publications

3.4K

Citations

H-Index

Concepts

All Affiliations

Lomonosov Moscow State University

About

A. A. Kirillov is an author at Lomonosov Moscow State University specializing in representation theory, spectral theory, and integral geometry.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Representation Theory	8	8	866
2	Spectral Theory	3	3	764
3	Integral Geometry	2	2	39
4	Geometric Group Theory	1	1	77
5	Geometry	1	1	42

A. A. Kirillov

Publications

1.1K

Citations

H-Index

Page 1

	Year	Citations
UNITARY REPRESENTATIONS OF NILPOTENT LIE GROUPS A. A. Kirillov Russian Mathematical Surveys Spectral TheoryInfinitesimal Group RingsLie GroupRepresentation TheoryContents Introduction	1962	680
Orbits of the group of diffeomorphisms of a circle and local Lie superalgebras A. A. Kirillov Functional Analysis and Its Applications Geometric Group TheoryLie GroupLocal Lie SuperalgebrasLie Point SymmetryLie Theory	1981	77
The characters of unitary representations of Lie groups A. A. Kirillov Functional Analysis and Its Applications Spectral TheoryLie GroupRepresentation TheoryGroup RepresentationLie Groups	1968	66
K�hler structures on K-orbits of the group of diffeomorphisms of a circle A. A. Kirillov Functional Analysis and Its Applications K�hler StructuresGlobal AnalysisLie Group	1987	57
K�hler geometry of the infinite-dimensional homogeneous manifold M = Diff+(S1)/Rot(S1) A. A. Kirillov, D. V. Yur’ev Functional Analysis and Its Applications Global GeometryGeometryRiemannian GeometryK�hler GeometryGlobal Analysis	1987	42
The structure of the lie field connected with a split semisimple lie algebra Israel M. Gelfand, A. A. Kirillov Functional Analysis and Its Applications Lie GroupRepresentation TheoryLie FieldLie TheoryLie Algebra	1969	35
K�hler geometry of the infinite-dimensional homogeneous space M = Diff+(S1)/Rot(S1) A. A. Kirillov, D. V. Yur’ev Functional Analysis and Its Applications Integral GeometryGlobal GeometryK�hler GeometryProjective GeometryGlobal Analysis	1988	27
Introduction to Family Algebras A. A. Kirillov Moscow Mathematical Journal Abstract AlgebraRepresentation TheoryModern AlgebraFamily AlgebrasUniversal Algebra	2001	26
Polynomial covariants of the symmetric group and some of its analogs A. A. Kirillov Functional Analysis and Its Applications Symmetric FunctionSchubert CalculusLie GroupRepresentation TheorySymmetric Group	1984	18
Method of orbits in the theory of unitary representations of Lie groups A. A. Kirillov Functional Analysis and Its Applications Spectral TheoryLie GroupRepresentation TheoryGroup RepresentationUnitary Representations	1968	18

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