A first course in Abstract Algebra
Publication details: Uttar Pradesh Pearson 2023 Edition: 8th EditionSubject(s): MathematicsDDC classification: 512.8 Summary: Contents: 1. Groups and subgroups 2. Structure of groups 3. Homomorphisms and factor groups 4.Advanced group theory 5. Rings and fields 6. Constructing rings and fields 7. Commutative Algebra 8. Extension fields 9. Galois Therory A First Course in Abstract Algebra, 8th Edition retains its hallmark goal of covering all the topics needed for an in-depth introduction to abstract algebra — and is designed to be relevant to future graduate students, future high school teachers, and students who intend to work in industry. New co-author Neal Brand has revised this classic text carefully and thoughtfully, drawing on years of experience teaching the course with this text to produce a meaningful and worthwhile update. This in-depth introduction gives students a firm foundation for more specialized work in algebra by including extensive explanations of the what, the how, and the why behind each method the authors choose.| Item type | Home library | Call number | Materials specified | Status | Date due | Barcode |
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Parvatibai Chowgule College of Arts and Science, Margao Mathematics | 512.8 FRA.BRA (Browse shelf(Opens below)) | Available | PCC-49474 |
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| 512.02 GIL/Mod Modern Algebra with Applications | 512.7 SHI.YOG Number Theory | 512.8 BER/Alg Algebraic Coding Theory | 512.8 FRA.BRA A first course in Abstract Algebra | 512.8 Lan/con CONCEPTS IN ABSTRACT ALGEBRA | 512.8 SHE/Abs Abstract Algebra | 512.8 SOL/Abs Abstract Algebra |
Contents:
1. Groups and subgroups
2. Structure of groups
3. Homomorphisms and factor groups
4.Advanced group theory
5. Rings and fields
6. Constructing rings and fields
7. Commutative Algebra
8. Extension fields
9. Galois Therory
A First Course in Abstract Algebra, 8th Edition retains its hallmark goal of covering all the topics needed for an in-depth introduction to abstract algebra — and is designed to be relevant to future graduate students, future high school teachers, and students who intend to work in industry. New co-author Neal Brand has revised this classic text carefully and thoughtfully, drawing on years of experience teaching the course with this text to produce a meaningful and worthwhile update. This in-depth introduction gives students a firm foundation for more specialized work in algebra by including extensive explanations of the what, the how, and the why behind each method the authors choose.
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