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Abstract Algebra: An Introduction by Hungerford (paperback)
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Ubicado en: Azusa, California, Estados Unidos
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N.º de artículo de eBay:266616626059
Características del artículo
- Estado
- Subject Area
- Algebra
- Book Title
- Abstract Algebra: An Introduction
- Narrative Type
- Elementary
- Genre
- N/A
- Intended Audience
- N/A
- Subject
- Elementary
- ISBN
- 9780357670873
Acerca de este producto
Product Identifiers
Publisher
Cengage Learning
ISBN-10
0357670876
ISBN-13
9780357670873
eBay Product ID (ePID)
13050065817
Product Key Features
Number of Pages
616 Pages
Publication Name
Abstract Algebra : an Introduction
Language
English
Subject
General, Algebra / Elementary
Publication Year
2020
Features
Revised
Type
Textbook
Subject Area
Mathematics
Format
Trade Paperback
Dimensions
Item Height
8.9 in
Item Weight
34.5 Oz
Item Length
0.9 in
Item Width
7.2 in
Additional Product Features
Edition Number
3
Intended Audience
College Audience
LCCN
2012-940761
Dewey Edition
20
Illustrated
Yes
Dewey Decimal
512/.02
Table Of Content
1. Arithmetic in Z Revisited.2. Congruence in Z and Modular Arithmetic.3. Rings.4. Arithmetic in F[x].5. Congruence in F[x] and Congruence-Class Arithmetic.6. Ideals and Quotient Rings.7. Groups.8. Normal Subgroups and Quotient Groups9. Topics in Group Theory.10. Arithmetic in Integral Domains.11. Field Extensions.12. Galois Theory.13. Public-Key Cryptography.14. The Chinese Remainder Theorem.15. Geometric Constructions.16. Algebraic Coding Theory.17. Lattices and Boolean Algebras (available online only).
Edition Description
Revised edition
Synopsis
Abstract Algebra: An Introduction is set apart by its thematic development and organization. The chapters are organized around two themes: arithmetic and congruence. Each theme is developed first for the integers, then for polynomials, and finally for rings and groups. This enables students to see where many abstract concepts come from, why they are important, and how they relate to one another. New to this edition is a "groups first" option that enables those who prefer to cover groups before rings to do so easily.
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