In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fund… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present. Much of the material has until now been available only in research articles. The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications. The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules. The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
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In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fund… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present. Much of the material has until now been available only in research articles. The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications. The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules. The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
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No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio Details...
(*) Livro esgotado significa que o livro não está disponível em qualquer uma das plataformas associadas buscamos.
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fund… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present. Much of the material has until now been available only in research articles. The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications. The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules. The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
hive.co.uk
No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio Details...
(*) Livro esgotado significa que o livro não está disponível em qualquer uma das plataformas associadas buscamos.
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group.This construction proved to be of funda… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group.This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present.Much of the material has until now been available only in research articles.The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications.The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules.The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
hive.co.uk
No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio Details...
(*) Livro esgotado significa que o livro não está disponível em qualquer uma das plataformas associadas buscamos.
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fund… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present. Much of the material has until now been available only in research articles. The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications. The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules. The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fund… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present. Much of the material has until now been available only in research articles. The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications. The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules. The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fund… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group. This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present. Much of the material has until now been available only in research articles. The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications. The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules. The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group.This construction proved to be of funda… mais…
In 1898 Frobenius discovered a construction which, in present terminology, associates with every module of a subgroup the induced module of a group.This construction proved to be of fundamental importance and is one of the basic tools in the entire theory of group representations.This monograph is designed for research mathematicians and advanced graduate students and gives a picture of the general theory of induced modules as it exists at present.Much of the material has until now been available only in research articles.The approach is not intended to be encyclopedic, rather each topic is considered in sufficient depth that the reader may obtain a clear idea of the major results in the area.After establishing algebraic preliminaries, the general facts about induced modules are provided, as well as some of their formal properties, annihilators and applications.The remaining chapters include detailed information on the process of induction from normal subgroups, projective summands of induced modules, some basic results of the Green theory with refinements and extensions, simple induction and restriction pairs and permutation modules.The final chapter is based exclusively on the work of Weiss, presenting a number of applications to the isomorphism problem for group rings.; PDF; Scientific, Technical and Medical > Mathematics > Algebra, Elsevier Science<
No. 9780080872728. Custos de envio:Instock, Despatched same working day before 3pm, zzgl. Versandkosten., mais custos de envio
1Como algumas plataformas não transmitem condições de envio e estas podem depender do país de entrega, do preço de compra, do peso e tamanho do artigo, de uma possível adesão à plataforma, de uma entrega directa pela plataforma ou através de um terceiro fornecedor (Marketplace), etc., é possível que os custos de envio indicados pelo eurolivro não correspondam aos da plataforma ofertante.
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Dados detalhados do livro - Induced Modules over Group Algebras
EAN (ISBN-13): 9780080872728 Ano de publicação: 3 Editor/Editora: Elsevier Science
Livro na base de dados desde 2008-12-09T11:02:21+00:00 (Lisbon) Página de detalhes modificada pela última vez em 2024-04-01T07:16:42+01:00 (Lisbon) Número ISBN/EAN: 9780080872728
Número ISBN - Ortografia alternativa: 978-0-08-087272-8 Ortografia alternativa e termos de pesquisa relacionados: Autor do livro: karp, karpilovsky Título do livro: holland, group seven, near algebras, the group
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