A First Course in Noncommutative Rings

T.Y. Lam

570 pages, parution le 01/06/2001 (2^eme édition)

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Résumé

A First Course in Noncommutative Rings, an outgrowth of the author's lectures at the University of California at Berkeley, is intended as a textbook for a one-semester course in basic ring theory. The material covered includes the Wedderburn-Artin theory of semisimple rings, Jacobson's theory of the radical, representation theory of groups and algebras, prime and semiprime rings, local and semilocal rings, perfect and semiperfect rings, etc. By aiming the level of writing at the novice rather than the connoisseur and by stressing th the role of examples and motivation, the author has produced a text that is suitable not only for use in a graduate course, but also for self- study in the subject by interested graduate students. More than 400 exercises testing the understanding of the general theory in the text are included in this new edition.

Contents

Wedderburn-Artin Theory.
Jacobson Radical Theory.
Introduction to Representation Theory.
Prime and Primitive Rings.
Introduction to Division Rings.
Local Rings, Semilocal Rings, and Idempotents.
Perfect and Semiperfect Rings.
References.

Caractéristiques techniques

	PAPIER
Éditeur(s)	Springer
Auteur(s)	T.Y. Lam
Parution	01/06/2001
Édition	2^eme édition
Nb. de pages	570
Format	16 x 24
Couverture	Relié
Poids	700g
Intérieur	Noir et Blanc
EAN13	9780387951836
ISBN13	978-0-387-95183-6