An Introduction to Noncommutative Noetherian Rings - London Mathematical Society Student Texts (Paperback)
  • An Introduction to Noncommutative Noetherian Rings - London Mathematical Society Student Texts (Paperback)
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An Introduction to Noncommutative Noetherian Rings - London Mathematical Society Student Texts (Paperback)

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£46.99
Paperback 370 Pages / Published: 12/07/2004
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This 2004 introduction to noncommutative noetherian rings is intended to be accessible to anyone with a basic background in abstract algebra. It can be used as a second-year graduate text, or as a self-contained reference. Extensive explanatory discussion is given, and exercises are integrated throughout. Various important settings, such as group algebras, Lie algebras, and quantum groups, are sketched at the outset to describe typical problems and provide motivation. The text then develops and illustrates the standard ingredients of the theory: e.g., skew polynomial rings, rings of fractions, bimodules, Krull dimension, linked prime ideals. Recurring emphasis is placed on prime ideals, which play a central role in applications to representation theory. This edition incorporates substantial revisions, particularly in the first third of the book, where the presentation has been changed to increase accessibility and topicality. Material includes the basic types of quantum groups, which then serve as test cases for the theory developed.

Publisher: Cambridge University Press
ISBN: 9780521545372
Number of pages: 370
Weight: 540 g
Dimensions: 225 x 157 x 23 mm
Edition: 2nd Revised edition


MEDIA REVIEWS
'... well written and perfectly suits for both students beginning to study Ring theory and established mathematicians that are just interested in learning basics of the theory of Noetherian rings.' Zentralblatt MATH
"Readers of the first edition will notice a number of changes in this edition, including a restrucuring of the topics, many more explicit examples, and an increased emphasis on quantum groups, a subject which has flourished in the decade that has passed since the first edition...This level of explicitness would make large parts of the book accessible even to an undergraduate who has only completed a first course in algebra, although the target audience is primarily at the graduate student level." MAA Reviews, Darren Glass

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