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abstract algebra an introduction 3rd edition
Hungerford
Cengage learning |
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Chapter 1 Arithmetic in ℤ Revisited Chapter 2 Congruence in ℤ and Modular Arithmetic Chapter 3 Rings Chapter 4 Arithmetic in F[x] Chapter 5 Congruence in F[x] and Congruence-Class Arithmetic Chapter 6 Ideals and Quotient Rings Chapter 7 Groups Chapter 8 Normal Subgroups and Quotient Groups Chapter 9 Topics in Group Theory Chapter 10 Arithmetic in Integral Domains Chapter 11 Field Extensions Chapter 12 Galois Theory Chapter 13 Public-Key Cryptography Chapter 14 The Chinese Remainder Theorem Chapter 15 Geometric Constructions Chapter 16 Algebraic Coding Theory |
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