Brouwer degree, equivariant maps and tensor powers.
Balanov, Z., Krawcewicz, W., Kushkuley, A. (1998)
Abstract and Applied Analysis
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Displaying similar documents to “User's guide to equivariant methods in combinatorics. II.”
Brouwer degree, equivariant maps and tensor powers.
Fixed point free equivariant homotopy classes
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On equivariant deformations of maps.
Antonio Vidal (1988)
Publicacions Matemàtiques
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We work in the smooth category: manifolds and maps are meant to be smooth. Let G be a finite group acting on a connected closed manifold X and f an equivariant self-map on X with f|A fixpointfree, where A is a closed invariant submanifold of X with codim A ≥ 3. The purpose of this paper is to give a proof using obstruction theory of the following fact: If X is simply connected and the action of G on X - A is free, then f is equivariantly deformable rel. A to fixed...
Bourgin–Yang-type theorem for -compact perturbations of closed operators. I: The case of index theories with dimension property.
Antonyan, Sergey A., Balanov, Zalman I., Gel'man, Boris D. (2006)
Abstract and Applied Analysis
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Equivariant formal group laws and complex oriented cohomology theories.
Greenlees, J.P.C. (2001)
Homology, Homotopy and Applications
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Equivariant degree of convex-valued maps applied to set-valued BVP
Zdzisław Dzedzej (2012)
Open Mathematics
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An equivariant degree is defined for equivariant completely continuous multivalued vector fields with compact convex values. Then it is applied to obtain a result on existence of solutions to a second order BVP for differential inclusions carrying some symmetries.
Equivariant embeddings of finite abelian group actions in euclidean space
Richard Allen (1980)
Fundamenta Mathematicae
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Localization, Completion and detecting equivariant maps on Skeletons.
Yoshimi Shitanda, Oda Nobuyuki (1989)
Manuscripta mathematica
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Equivariant unfoldings of G-stratified pseudomanifolds.
F. Dalmagro (2004)
Extracta Mathematicae
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Equivariant maps of -actions into polyhedra
Richard Alien (1979)
Fundamenta Mathematicae
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