Add to ORKGIt is shown that the orbit space of universal (in the sense of Palais) G-spaces classifies G-spaces. Theorems on the extension of covering homotopy for G-spaces and on a homotopy representation of the isovariant category ISOV are proved
AbstractIf π:X→X/G is a covering projection, where G is a group of homeomorphisms (diffeomorphisms) ...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces of equivariant absolute ne...
Let G be a locally compact Hausdorff group. We study orbit spaces and unions of equivariant absolute...
We develop the theory of isovariant absolute extensors which were earlier introduced by R.Palais. Th...
We extend the well-known theorem of James–Segal to the case of an arbitrary family F of conjugacy cl...
AbstractWe develop a method of extending actions of compact transformation groups which is then appl...
AbstractIn this paper we consider the action of a finite group G on the geometric realization |CP| o...
AbstractThis work studies the notion of “minimax invariant” of a G-space. Instead of earlier ideas o...
An isovariant map is an equivariant map between $G$-spaces which strictly preserves isotropy groups....
AbstractLet G be a group acting on a category C. We give a definition for a functor F:C→C′ to be a G...
AbstractGiven a compact Lie group G, a reconstruction theorem for free G-manifolds is proved. As a b...
This paper proves that the two homotopy theories for orbispaces given by Gepner and Henriques and by...
Let G be a compact Lie group. We prove that if each point x X of a G-space X admits a Gx-invariant n...
A basic technique in topology is to reduce a geometric classification problem to a homotopy classifi...
Let G be a compact Lie group. We prove that if each point x X of a G-space X admits a Gx-invariant n...
AbstractIf π:X→X/G is a covering projection, where G is a group of homeomorphisms (diffeomorphisms) ...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces of equivariant absolute ne...
Let G be a locally compact Hausdorff group. We study orbit spaces and unions of equivariant absolute...
We develop the theory of isovariant absolute extensors which were earlier introduced by R.Palais. Th...
We extend the well-known theorem of James–Segal to the case of an arbitrary family F of conjugacy cl...
AbstractWe develop a method of extending actions of compact transformation groups which is then appl...
AbstractIn this paper we consider the action of a finite group G on the geometric realization |CP| o...
AbstractThis work studies the notion of “minimax invariant” of a G-space. Instead of earlier ideas o...
An isovariant map is an equivariant map between $G$-spaces which strictly preserves isotropy groups....
AbstractLet G be a group acting on a category C. We give a definition for a functor F:C→C′ to be a G...
AbstractGiven a compact Lie group G, a reconstruction theorem for free G-manifolds is proved. As a b...
This paper proves that the two homotopy theories for orbispaces given by Gepner and Henriques and by...
Let G be a compact Lie group. We prove that if each point x X of a G-space X admits a Gx-invariant n...
A basic technique in topology is to reduce a geometric classification problem to a homotopy classifi...
Let G be a compact Lie group. We prove that if each point x X of a G-space X admits a Gx-invariant n...
AbstractIf π:X→X/G is a covering projection, where G is a group of homeomorphisms (diffeomorphisms) ...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces of equivariant absolute ne...
Let G be a locally compact Hausdorff group. We study orbit spaces and unions of equivariant absolute...