AbstractThe equivariant movability of topological spaces with an action of a given topological group G is considered. In particular, the equivariant movability of topological groups is studied. It is proved that a second countable group G is Lie if and only if it is equivariantly movable
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces and unions of equivariant ...
AbstractExtensorial properties of orbit spaces of locally compact proper group actions are investiga...
Let G be a locally compact Hausdorff group. We study equivariant absolute (neighborhood) extensors (...
AbstractThe equivariant movability of topological spaces with an action of a given topological group...
In this article some questions of equivariant movability, connected with the substitution of the act...
In this article some questions of equivariant movability, connected with the substitution of the act...
In this paper the some questions of equivariant movability connected with substitution of acting gro...
summary:An important consequence of a result of Katětov and Morita states that every metrizable spac...
summary:An important consequence of a result of Katětov and Morita states that every metrizable spac...
Abstract. We study uniform and coarse embeddings between Banach spaces and topological groups. A par...
AbstractLet G be a compact Lie group and V be a G-representation. We define V-dimensional equivarian...
The notion of movability for metrizable compacta was introduced by K.Borsuk. In this paper we define...
A countable group G is called topologically amenable if there exist a compact Hausdorff space X on w...
AbstractWe develop a method of extending actions of compact transformation groups which is then appl...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces of equivariant absolute ne...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces and unions of equivariant ...
AbstractExtensorial properties of orbit spaces of locally compact proper group actions are investiga...
Let G be a locally compact Hausdorff group. We study equivariant absolute (neighborhood) extensors (...
AbstractThe equivariant movability of topological spaces with an action of a given topological group...
In this article some questions of equivariant movability, connected with the substitution of the act...
In this article some questions of equivariant movability, connected with the substitution of the act...
In this paper the some questions of equivariant movability connected with substitution of acting gro...
summary:An important consequence of a result of Katětov and Morita states that every metrizable spac...
summary:An important consequence of a result of Katětov and Morita states that every metrizable spac...
Abstract. We study uniform and coarse embeddings between Banach spaces and topological groups. A par...
AbstractLet G be a compact Lie group and V be a G-representation. We define V-dimensional equivarian...
The notion of movability for metrizable compacta was introduced by K.Borsuk. In this paper we define...
A countable group G is called topologically amenable if there exist a compact Hausdorff space X on w...
AbstractWe develop a method of extending actions of compact transformation groups which is then appl...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces of equivariant absolute ne...
AbstractLet G be a locally compact Hausdorff group. We study orbit spaces and unions of equivariant ...
AbstractExtensorial properties of orbit spaces of locally compact proper group actions are investiga...
Let G be a locally compact Hausdorff group. We study equivariant absolute (neighborhood) extensors (...
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