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abstract algebra: 3E thomas hungerford [pdf] mathschool

Abstract Algebra: An Introduction (3E) by Thomas W. Hungerford

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About this book :-
Abstract Algebra: An Introduction (3rd Edition) written by Thomas W. Hungerford .
The flexible design of the text makes it suitable for courses of various lengths and different levels of mathematical sophistication flavor. The emphasis of this text is on clarity of exposition. The chapters are organized around three themes: arithmetic, congruence, and abstract structures. The interconnections of the basic areas of algebra are frequently pointed out in the text and in the Thematic Table of Contents.

Book Detail :-
Title: Abstract Algebra
Edition: Third Edition
Author(s): Thomas W. Hungerford
Publisher: Cengage Learning
Year: 2012
Pages: 619
Type: PDF
Language: Englsih
ISBN: 1111569622,9781111569624
Country: US
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About Author :-
The author Thomas Hungerford (1923–1988) was a mathematician, he was appointed as professor at the University of Chicago in 1951. He worked on a variety of areas of algebra, including ring theory, with over 100 research papers and over a dozen books.
He received his M.S. and Ph.D. from the University of Chicago. He has taught at the University of Washington and at Cleveland State University until 2003. From 2003–2014 he was at Saint Louis University.

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• Download PDF Abstract Algebra: An Introduction (3rd Edition) by Thomas W. Hungerford NEW
• Download PDF Abstract Algebra: An Introduction (3rd Solution) by Thomas W. Hungerford NEW

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Book Contents :-
Abstract Algebra: An Introduction (3rd Edition) written by Thomas W. Hungerford . cover the following topics.

Part-1 The Core Course
1. Arithmetic inZRevisited
2. Conuruence inZandModularArithmetic
3. Rings
4. Arithmetic in f[x]
5. Congruence in f[x] and Congruence-Glass Arithmetic
6. Ideals and Quotient Rings
7. Groups
8. Normal Subgroups and Quotient Groups

Part-2 Advanced Topics
9. Topics in Group Theory
1O. Arithmetic in Integral Domains
11. Field Extensions
12. GaloisTheory

Part-3 Excursions and Applications
13. Public-Key Cryptography
14. The Chinese RemainderTheorem
15. Geometric Constructions
16. Algebraic CodingTheory
Answers and Suggestions for Selected Odd-Numbered

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