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On algebraic problems behind the Brouwer degree of equivariant maps
Zalman Balanov
,
Mikhail Muzychuk
, Hao pin Wu
Department of Mathematics
Research output
:
Contribution to journal
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Article
›
peer-review
1
Scopus citations
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Keyphrases
Finite Group
100%
Algebraic Problems
100%
Brouwer Degree
100%
Degree of Equivariant Maps
100%
Congruence Modulo
50%
Explicit Formula
50%
Irreducible
50%
Effective Application
50%
Transitive Actions
50%
Quadratic Map
50%
G-module
50%
2-transitive
50%
Equivariant
50%
Complex Representation
50%
Non-solvable Group
50%
Solvability Criterion
50%
Greatest Common Divisor
50%
Equivariant Map
50%
Norton Algebras
50%
Topological Degree
50%
Representation Sphere
50%
2-nilpotent
50%
Mathematics
Equivariant
100%
Brouwer Degree
100%
Algebraic Problem
100%
Finite Group
50%
Congruence Modulo
25%
Irreducibles
25%
Explicit Formula
25%
Nilpotent
25%
Solvability
25%
G-Module
25%
Topological Degree
25%
Greatest Common Divisor
25%