Description

Book Synopsis
A companion volume to ""Graduate Algebra: Commutative View"", this book presents a unified approach to many important topics, such as group theory, ring theory, Lie algebras, and gives conceptual proofs of many basic results of noncommutative algebra.

Table of Contents
The structure of rings: Fundamental concepts in ring theory Semisimple modules and rings and the Wedderburn-Artin theorem The Jacobson program applied to left Artinian rings Noetherian rings and the role of prime rings Algebras in terms of generators and relations Tensor products Exercises-Part IV Representations of groups and Lie algebras: Group representations and group algebras Characters of finite groups Lie algebras and other nonassociative algebras Dynkin diagrams (Coxeter-Dynkin graphs and Coxeter groups) Exercises-Part V Representable algebras: Polynomial identities and representable algebras Central simple algebras and the Brauer group Homological algebra and categories of modules Hopf algebras Exercises-Part VI Bibliography Index.

Graduate Algebra Noncommutative View

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    A Hardback by Louis Halle Rowen

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      View other formats and editions of Graduate Algebra Noncommutative View by Louis Halle Rowen

      Publisher: MP-AMM American Mathematical
      Publication Date: 1/30/2009 12:00:00 AM
      ISBN13: 9780821841532, 978-0821841532
      ISBN10: 082184153X

      Description

      Book Synopsis
      A companion volume to ""Graduate Algebra: Commutative View"", this book presents a unified approach to many important topics, such as group theory, ring theory, Lie algebras, and gives conceptual proofs of many basic results of noncommutative algebra.

      Table of Contents
      The structure of rings: Fundamental concepts in ring theory Semisimple modules and rings and the Wedderburn-Artin theorem The Jacobson program applied to left Artinian rings Noetherian rings and the role of prime rings Algebras in terms of generators and relations Tensor products Exercises-Part IV Representations of groups and Lie algebras: Group representations and group algebras Characters of finite groups Lie algebras and other nonassociative algebras Dynkin diagrams (Coxeter-Dynkin graphs and Coxeter groups) Exercises-Part V Representable algebras: Polynomial identities and representable algebras Central simple algebras and the Brauer group Homological algebra and categories of modules Hopf algebras Exercises-Part VI Bibliography Index.

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