Title Statements
- Full title :Noncommutative rings / by I.N. Herstein.
Summary
This beautiful book is the result of the author's wide and deep knowledge of the subject matter, combined with a gift for exposition ... The well selected material is offered in an integrated presentation of the structure theory of noncommutative (associative rings) and its applications. The book will appeal to many a reader. It would be wonderful as a textbook, and in fact, it's based on the author's lecture notes ... Only people looking for the most general form of a particular theorem are advised to turn to other books, but those interested in studying or reviewing its subject matter or looking for a rounded account of it, could do no better than choosing this book for this purpose. Bulletin of the American Mathematical Society Noncommutative Rings provides a cross-section of ideas, techniques and results that give the reader an idea of that part of algebra which concerns itself with noncommutative rings. In the space of 200 pages, Herstein covers the Jacobson radical, semisimple rings, commutativity theorems, simple algebras, representations of finite groups, polynomial identities, Goldie's theorem and the Golod-Shafarevitch theorem. Almost every practicing ring theorist has studied portions of this classic monograph.
Read More ↓Edition Statements
- Publication Date:1968
Publication Statements
- Publisher(s):Mathematical Association of America
- Place of Publication:Washington
- Language:eng
- Publication Date:1968
Notes
Title from publisher's bibliographic system (viewed on 02 Oct 2015).
The Physical Object
- Description:1 online resource (xi, 199 pages)
Edition Identifiers
- ISBN:9781614440154, 1614440158, 9780883850152, 088385015X, 9780883850398, 0883850397
- oclc:ocn967598258
- LC Classification:QA247
- Dewey Decimal:512/.815
Table of Contents
The Jacobson radical -- Semisimple rings -- Commutativity theorems -- Simple algebras -- Representations of finite groups -- Polynomial identities -- Goldie's theorem -- The Golod-Shafarevitch theorem.
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