On equivariant finiteness

Sławomir Kwasik

Displaying similar documents to “On equivariant finiteness”

Fixed point free equivariant homotopy classes

Dariusz Wilczyński (1984)

Fundamenta Mathematicae

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Homotopy Classification of Equivariant Regular Sections.

Shyuichi Izumiya (1979)

Manuscripta mathematica

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Homotopy Decompositions of Equivariant Function Spaces. II. Function Spaces of Equivariantly Triangulated Spaces.

Reinhard Schultz (1973)

Mathematische Zeitschrift

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Homotopy Decompostitions of Equivariant Function Spaces.

Reinhard Schultz (1973)

Mathematische Zeitschrift

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A Relation Between Equivariant and Non-equivariant Stable Cohomotopy.

J.C. Becker (1988)

Mathematische Zeitschrift

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Localization, Completion and detecting equivariant maps on Skeletons.

Yoshimi Shitanda, Oda Nobuyuki (1989)

Manuscripta mathematica

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On the winding number and equivariant homotopy classes of maps of manifolds with some finite group actions

C. Bowszyc (1983)

Fundamenta Mathematicae

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Äquivariante 2-Felder auf Mannigfaltigkeiten mit Involution.

Roland Schwänzl (1982)

Mathematische Zeitschrift

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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...

Classification of homotopy classes of equivariant gradient maps

E. N. Dancer, K. Gęba, S. M. Rybicki (2005)

Fundamenta Mathematicae

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Let V be an orthogonal representation of a compact Lie group G and let S(V),D(V) be the unit sphere and disc of V, respectively. If F: V → ℝ is a G-invariant C¹-map then the G-equivariant gradient C⁰-map ∇F: V → V is said to be admissible provided that ${(\nabla F)}^{- 1} (0) \cap S (V) = \emptyset$ . We classify the homotopy classes of admissible G-equivariant gradient maps ∇F: (D(V),S(V)) → (V,V∖0).

The Bredon-Löffler conjecture.

Bruner, Robert, Greenlees, John (1995)

Experimental Mathematics

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