Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /

Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /

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The invariant theory of non-reductive groups has its roots in the 19th century but has seen some very interesting developments in the past twenty years. This book is an exposition of several related topics including observable subgroups, induced modules, maximal unipotent subgroups of reductive groups and the method of U-invariants, and the complexity of an action. Much of this material has not appeared previously in book form. The exposition assumes a basic knowledge of algebraic groups and then develops each topic systematically with applications to invariant theory. Exercises are included as well as many examples, some of which are related to geometry and physics.

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Main Authors: Grosshans, Frank D. author., SpringerLink (Online service)
Format: Texto biblioteca
Language:eng
Published: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 1997
Subjects:Mathematics., Algebraic geometry., Group theory., Matrix theory., Algebra., Group Theory and Generalizations., Algebraic Geometry., Linear and Multilinear Algebras, Matrix Theory.,
Online Access:http://dx.doi.org/10.1007/BFb0093525
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spelling KOHA-OAI-TEST:2074482018-07-30T23:37:42ZAlgebraic Homogeneous Spaces and Invariant Theory [electronic resource] / Grosshans, Frank D. author. SpringerLink (Online service) textBerlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,1997.engThe invariant theory of non-reductive groups has its roots in the 19th century but has seen some very interesting developments in the past twenty years. This book is an exposition of several related topics including observable subgroups, induced modules, maximal unipotent subgroups of reductive groups and the method of U-invariants, and the complexity of an action. Much of this material has not appeared previously in book form. The exposition assumes a basic knowledge of algebraic groups and then develops each topic systematically with applications to invariant theory. Exercises are included as well as many examples, some of which are related to geometry and physics.Observable subgroups -- The transfer principle -- Invariants of maximal unipotent subgroups -- Complexity -- Errata.The invariant theory of non-reductive groups has its roots in the 19th century but has seen some very interesting developments in the past twenty years. This book is an exposition of several related topics including observable subgroups, induced modules, maximal unipotent subgroups of reductive groups and the method of U-invariants, and the complexity of an action. Much of this material has not appeared previously in book form. The exposition assumes a basic knowledge of algebraic groups and then develops each topic systematically with applications to invariant theory. Exercises are included as well as many examples, some of which are related to geometry and physics.Mathematics.Algebraic geometry.Group theory.Matrix theory.Algebra.Mathematics.Group Theory and Generalizations.Algebraic Geometry.Linear and Multilinear Algebras, Matrix Theory.Springer eBookshttp://dx.doi.org/10.1007/BFb0093525URN:ISBN:9783540696179
institution COLPOS
collection Koha
country México
countrycode MX
component Bibliográfico
access En linea
En linea
databasecode cat-colpos
tag biblioteca
region America del Norte
libraryname Departamento de documentación y biblioteca de COLPOS
language eng
topic Mathematics.
Algebraic geometry.
Group theory.
Matrix theory.
Algebra.
Mathematics.
Group Theory and Generalizations.
Algebraic Geometry.
Linear and Multilinear Algebras, Matrix Theory.
Mathematics.
Algebraic geometry.
Group theory.
Matrix theory.
Algebra.
Mathematics.
Group Theory and Generalizations.
Algebraic Geometry.
Linear and Multilinear Algebras, Matrix Theory.
spellingShingle Mathematics.
Algebraic geometry.
Group theory.
Matrix theory.
Algebra.
Mathematics.
Group Theory and Generalizations.
Algebraic Geometry.
Linear and Multilinear Algebras, Matrix Theory.
Mathematics.
Algebraic geometry.
Group theory.
Matrix theory.
Algebra.
Mathematics.
Group Theory and Generalizations.
Algebraic Geometry.
Linear and Multilinear Algebras, Matrix Theory.
Grosshans, Frank D. author.
SpringerLink (Online service)
Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /
description The invariant theory of non-reductive groups has its roots in the 19th century but has seen some very interesting developments in the past twenty years. This book is an exposition of several related topics including observable subgroups, induced modules, maximal unipotent subgroups of reductive groups and the method of U-invariants, and the complexity of an action. Much of this material has not appeared previously in book form. The exposition assumes a basic knowledge of algebraic groups and then develops each topic systematically with applications to invariant theory. Exercises are included as well as many examples, some of which are related to geometry and physics.
format Texto
topic_facet Mathematics.
Algebraic geometry.
Group theory.
Matrix theory.
Algebra.
Mathematics.
Group Theory and Generalizations.
Algebraic Geometry.
Linear and Multilinear Algebras, Matrix Theory.
author Grosshans, Frank D. author.
SpringerLink (Online service)
author_facet Grosshans, Frank D. author.
SpringerLink (Online service)
author_sort Grosshans, Frank D. author.
title Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /
title_short Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /
title_full Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /
title_fullStr Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /
title_full_unstemmed Algebraic Homogeneous Spaces and Invariant Theory [electronic resource] /
title_sort algebraic homogeneous spaces and invariant theory [electronic resource] /
publisher Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,
publishDate 1997
url http://dx.doi.org/10.1007/BFb0093525
work_keys_str_mv AT grosshansfrankdauthor algebraichomogeneousspacesandinvarianttheoryelectronicresource
AT springerlinkonlineservice algebraichomogeneousspacesandinvarianttheoryelectronicresource
_version_ 1756268386672705536

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