Abstract Algebra / Edition 2

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More About This Textbook

Overview

The book carefully develops the theory of different algebraic structures, beginning from basic definitions to some in-depth results, using numerous examples and exercises throughout to aid the reader's understanding.

This edition includes substantial new material in areas that include: tensor products, commutative rings, algebraic number theory and introductory algebraic geometry. Also, includes rings of algebraic integers, semidirect products and splitting of extensions, criteria for the solvability. of a quintic, and Dedekind Domains.

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Editorial Reviews

Booknews
An introductory text with sections on group theory, ring theory, modules and vector spaces, field theory and galois theory, an introduction to the representation theory of finite groups, and an introduction to commutative rings, algebraic geometry, and homological algebra. Exercises range from routine computations to fairly sophisticated theoretical ones. This second edition provides greater flexibility instructors wishing to use the text for an introductory undergraduate course and for topics courses at the graduate level. Annotation c. by Book News, Inc., Portland, Or.
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Product Details

  • ISBN-13: 9780135693025
  • Publisher: Wiley, John & Sons, Incorporated
  • Publication date: 4/15/1998
  • Edition description: 2ND
  • Edition number: 2
  • Pages: 898
  • Product dimensions: 4.72 (w) x 11.02 (h) x 0.79 (d)

Customer Reviews

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Sort by: Showing all of 2 Customer Reviews

  • Anonymous

    Posted February 23, 2013

    Excellent book

    One of the best Algebra books I have used.

    Was this review helpful? Yes  NoThank you for your feedback.   Report this reviewThank you, this review has been flagged.

  • Anonymous

    Posted December 1, 2005

    Best General Algebra Book

    This is simply the best book to learn abstract algebra from. It has really outstanding chapters on group, ring and field theory, but this is not all: linear algebra, commutative algebra and some graduate topics like representation theory, algebraic geometry and homological algebra are presented in a way that is very well suited for self study: lots of motivation, good examples and good exercises. This book is the unique reference for algebra in the qualifying exam syllabus of the math phd program at Harvard University: check their homepage. I think there is not much left to say!

    Was this review helpful? Yes  NoThank you for your feedback.   Report this reviewThank you, this review has been flagged.
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