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Homogeneous Spaces and Equivariant Embeddings
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 homog...
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Lenguaje: | eng |
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Springer
2011
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Acceso en línea: | https://dx.doi.org/10.1007/978-3-642-18399-7 http://cds.cern.ch/record/1414190 |
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author | Timashev, DA |
author_facet | Timashev, DA |
author_sort | Timashev, DA |
collection | CERN |
description | 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 em |
id | cern-1414190 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 2011 |
publisher | Springer |
record_format | invenio |
spelling | cern-14141902021-04-22T00:40:29Zdoi:10.1007/978-3-642-18399-7http://cds.cern.ch/record/1414190engTimashev, DAHomogeneous Spaces and Equivariant EmbeddingsMathematical Physics and MathematicsHomogeneous 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 emSpringeroai:cds.cern.ch:14141902011 |
spellingShingle | Mathematical Physics and Mathematics Timashev, DA Homogeneous Spaces and Equivariant Embeddings |
title | Homogeneous Spaces and Equivariant Embeddings |
title_full | Homogeneous Spaces and Equivariant Embeddings |
title_fullStr | Homogeneous Spaces and Equivariant Embeddings |
title_full_unstemmed | Homogeneous Spaces and Equivariant Embeddings |
title_short | Homogeneous Spaces and Equivariant Embeddings |
title_sort | homogeneous spaces and equivariant embeddings |
topic | Mathematical Physics and Mathematics |
url | https://dx.doi.org/10.1007/978-3-642-18399-7 http://cds.cern.ch/record/1414190 |
work_keys_str_mv | AT timashevda homogeneousspacesandequivariantembeddings |