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Non-associative Rings and Algebras.

Overview

Works:	14 works in 14 publications in 14 languages

Titles

Spectral theory of operators on hilbert spaces by: (Electronic resources)

Representation theory of algebraic groups and quantum groups by: (Electronic resources)

Theory of Complex Homogeneous Bounded Domains by: (Electronic resources)

Algebraic Groups and Lie Groups with Few Factors by: (Electronic resources)

Supermanifolds and Supergroups = Basic Theory / by: (Electronic resources)

Zeta Functions of Groups and Rings by: (Electronic resources)

Ideals and Reality = Projective Modules and Number of Generators of Ideals / by: (Electronic resources)

Representation theory of the virasoro algebra by: (Electronic resources)

Topics in noncommutative algebra = the theorem of Campbell, Baker, Hausdorff and Dynkin / by: (Electronic resources)

Lie Algebras and Algebraic Groups by: (Electronic resources)

Subjects

Linear algebraic groups.

Superalgebras.

Banach algebra.

Mathematical Methods in Physics.

Probability Theory and Stochastic Processes.

Commutative rings.

Non-associative Rings and Algebras.

Algebra, Universal.

Quantum groups.

Topological Groups, Lie Groups.

Abstract Harmonic Analysis.

Representations of groups

Global differential geometry.

Theoretical, Mathematical and Computational Physics.

Spectral theory (Mathematics)

Algorithms.

History of Mathematical Sciences.

Combinatorics.

Transformations (Mathematics)

Supermanifolds (Mathematics)

Mathematical Biology in General.

General Algebraic Systems.

Mathematics.

Group Theory and Generalizations.

Special Functions.

Ideals (Algebra)- Generators.

Lie groups.

Rings (Algebra)

Operator Theory.

Representations of groups.

Algebra.

Numeric Computing.

Nonassociative algebras.

Functional Analysis.

Differential Geometry.

Order, Lattices, Ordered Algebraic Structures.

Quantum Computing, Information and Physics.

Modules (Algebra)

Representations of Lie algebras.

Noncommutative algebras.

Harmonic analysis

Several Complex Variables and Analytic Spaces.

Hilbert space.

Group theory.

Linear and Multilinear Algebras, Matrix Theory.

Associative Rings and Algebras.

Global Analysis and Analysis on Manifolds.

Number Theory.

Algebras, Linear.

Lattice theory.

Complex manifolds.

Projective modules (Algebra)

Lie algebras.

Functions, Zeta.

Analysis.

Algebraic Geometry.