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- 472 pages
- English
- PDF
- Available on iOS & Android
eBook - PDF
Abstract Algebra
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About This Book
Designed for an advanced undergraduate- or graduate-level course, Abstract Algebra provides an example-oriented, less heavily symbolic approach to abstract algebra. The text emphasizes specifics such as basic number theory, polynomials, finite fields, as well as linear and multilinear algebra. This classroom-tested, how-to manual takes a more narra
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Yes, you can access Abstract Algebra by Paul B. Garrett in PDF and/or ePUB format, as well as other popular books in Mathematics & Mathematics General. We have over one million books available in our catalogue for you to explore.
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Table of contents
- Front cover
- Preface
- Introduction
- Contents
- Chapter 1. The integers
- Chapter 2. Groups I
- Chapter 3. The players: rings, fields, etc.
- Chapter 4. Commutative rings I
- Chapter 5. Linear algebra I: dimension
- Chapter 7. Some irreducible polynomials
- Chapter 8. Cyclotomic polynomials
- Chapter 9. Finite fields
- Chapter 10. Modules over PIDs
- Chapter 11. Finitely-generated modules
- Chapter 12. Polynomials over UFDs
- Chapter 13. Symmetric groups
- Chapter 14. Naive set theory
- Chapter 15. Symmetric polynomials
- Chapter 16. Eisensteinâs criterion
- Chapter 17. Vandermonde determinants
- Chapter 18. Cyclotomic polynomials II
- Chapter 19. Roots of unity
- Chapter 20. Cyclotomic III
- Chapter 21. Primes in arithmetic progressions
- Chapter 22. Galois theory
- Chapter 23. Solving equations by radicals
- Chapter 24. Eigenvectors, spectral theorems
- Chapter 25. Duals, naturality, bilinear forms
- Chapter 26. Determinants I
- Chapter 27. Tensor products27.1
- Chapter 28. Exterior powers
- Back cover