Homogeneous spaces of linear algebraic groups lie at the crossroads of algebraic geometry, theory of algebraic groups, classical projective and enumerative geometry, harmonic analysis, and representation theory. By standard reasons of algebraic geometry, in order to solve various problems on a homogeneous space it is natural and helpful to compactify it keeping track of the group action, i.e. to consider equivariant completions or, more generally, open embeddings of a given homogeneous space. Such equivariant embeddings are the subject of this book. We focus on classification of equivariant e
The theory of algebraic group embeddings has developed dramatically over the last twenty-five years,...
It is remarkable that so much about Lie groups could be packed into this small book. But after readi...
We provide a characterization of homogeneous spaces under a reductive group scheme such that the ge...
AbstractWe study equivariant embeddings with small boundary of a given homogeneous space G/H, where ...
Abstract. We study uniform and coarse embeddings between Banach spaces and topological groups. A par...
We use representation theory to construct spaces of matrices of constant rank. These spaces are para...
We use representation theory to construct spaces of matrices of constant rank. These spaces are para...
AbstractWe study equivariant embeddings with small boundary of a given homogeneous space G/H, where ...
AbstractIn this paper we discuss some properties of equivariant fibrant spaces. It is shown that for...
The paper under review is a survey on quasigroup methods in the theory of homogeneous spaces essenti...
We consider numerical integrators of ODEs on homogeneous spaces (spheres, affine spaces, hyperbolic ...
We review in these notes the theory of equivariant embeddings of spherical homogeneous spaces. Given...
We review in these notes the theory of equivariant embeddings of spherical homogeneous spaces. Given...
We review in these notes the theory of equivariant embeddings of spherical homogeneous spaces. Given...
The invariant theory of non-reductive groups has its roots in the 19th century but has seen some ver...
The theory of algebraic group embeddings has developed dramatically over the last twenty-five years,...
It is remarkable that so much about Lie groups could be packed into this small book. But after readi...
We provide a characterization of homogeneous spaces under a reductive group scheme such that the ge...
AbstractWe study equivariant embeddings with small boundary of a given homogeneous space G/H, where ...
Abstract. We study uniform and coarse embeddings between Banach spaces and topological groups. A par...
We use representation theory to construct spaces of matrices of constant rank. These spaces are para...
We use representation theory to construct spaces of matrices of constant rank. These spaces are para...
AbstractWe study equivariant embeddings with small boundary of a given homogeneous space G/H, where ...
AbstractIn this paper we discuss some properties of equivariant fibrant spaces. It is shown that for...
The paper under review is a survey on quasigroup methods in the theory of homogeneous spaces essenti...
We consider numerical integrators of ODEs on homogeneous spaces (spheres, affine spaces, hyperbolic ...
We review in these notes the theory of equivariant embeddings of spherical homogeneous spaces. Given...
We review in these notes the theory of equivariant embeddings of spherical homogeneous spaces. Given...
We review in these notes the theory of equivariant embeddings of spherical homogeneous spaces. Given...
The invariant theory of non-reductive groups has its roots in the 19th century but has seen some ver...
The theory of algebraic group embeddings has developed dramatically over the last twenty-five years,...
It is remarkable that so much about Lie groups could be packed into this small book. But after readi...
We provide a characterization of homogeneous spaces under a reductive group scheme such that the ge...