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図書

図書
Benjamin Fine, Anthony M. Gaglione, Gerhard Rosenberger
出版情報: Baltimore, Maryland : Johns Hopkins University Press, 2014  xiv, 566 p. ; 26 cm
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目次情報: 続きを見る
Preface / 0:
Abstract Algebra and Algebraic Reasoning / 1:
Abstract Algebra / 1.1:
Algebraic Structures / 1.2:
The\Algebraic Method / 1.3:
The\Standard Number Systems / 1.4:
The\Integers and Induction / 1.5:
Exercises / 1.6:
Algebraic Preliminaries / 2:
Sets and Set Theory / 2.1:
Set Operations / 2.1.1:
Functions / 2.2:
Equivalence Relations and Factor Sets / 2.3:
Sizes of Sets / 2.4:
Binary Operations / 2.5:
The\Algebra of Sets / 2.5.1:
Algebraic Structures and Isomorphisms / 2.6:
Groups / 2.7:
Rings and the Integers / 2.8:
Rings and the Ring of Integers / 3.1:
Some Basic Properties of Rings and Subrings / 3.2:
Examples of Rings / 3.3:
The\Modular Rings / 3.3.1:
Noncommutative Rings / 3.3.2:
Rings Without Identities / 3.3.3:
Rings of Subsets / 3.3.4:
Direct Sums of Rings / 3.3.5:
Summary of Examples / 3.3.6:
Ring Homomorphisms and Isomorphisms / 3.4:
Integral Domains and Ordering / 3.5:
Mathematical Induction and the Uniqueness of Z / 3.6:
Number Theory and Unique Factorization / 3.7:
Elementary Number Theory / 4.1:
Divisibility and Primes / 4.2:
Greatest Common Divisors / 4.3:
The\Fundamental Theorem of Arithmetic / 4.4:
Congruences and Modular Arithmetic / 4.5:
Unique Factorization Domains / 4.6:
Fields / 4.7:
Fields and Division Rings / 5.1:
Construction and Uniqueness of the Rationals / 5.2:
Fields of Fractions / 5.2.1:
The\Real Number System / 5.3:
The\Completeness of R (Optional) / 5.3.1:
Characterization of R (Optional) / 5.3.2:
The\Construction of R (Optional) / 5.3.3:
The\p-adic Numbers (Optional) / 5.3.4:
The\Field of Complex Numbers / 5.4:
Geometric Interpretation / 5.4.1:
Polar Form and Euler's Identity / 5.4.2:
DeMoivre's Theorem for Powers and Roots / 5.4.3:
Basic Group Theory / 5.5:
Groups, Subgroups and Isomorphisms / 6.1:
Examples of Groups / 6.2:
Permutations and the Symmetric Group / 6.2.1:
Subgroups and Lagrange's Theorem / 6.2.2:
Generators and Cyclic Groups / 6.4:
Factor Groups and the Group Isomorphism Theorems / 6.5:
Normal Subgroups / 7.1:
Factor Groups / 7.2:
Examples of Factor Groups / 7.2.1:
The\Group Isomorphism Theorems / 7.3:
Direct Products and Abelian Groups / 7.4:
Direct Products of Groups / 8.1:
Direct Products of Two Groups / 8.1.1:
Direct Products of Any Finite Number of Groups / 8.1.2:
Abelian Groups / 8.2:
Finite Abelian Groups / 8.2.1:
Free Abelian Groups / 8.2.2:
The\Basis Theorem for Finitely Generated Abelian Groups / 8.2.3:
Symmetric and Alternating Groups / 8.3:
Symmetric Groups and Cycle Structure / 9.1:
The\Alternating Groups / 9.1.1:
Conjugation in Sn / 9.1.2:
The\Simplicity of An / 9.2:
Group Actions and Topics in Group Theory / 9.3:
Group Actions / 10.1:
Conjugacy Classes and the Class Equation / 10.2:
The\Sylow Theorems / 10.3:
Some Applications of the Sylow Theorems / 10.3.1:
Groups of Small Order / 10.4:
Solvability and Solvable Groups / 10.5:
Solvable Groups / 10.5.1:
The\Derived Series / 10.5.2:
Composition Series and the Jordan-Holder Theorem / 10.6:
Topics in Ring Theory / 10.7:
Ideals in Rings / 11.1:
Factor Rings and the Ring Isomorphism Theorem / 11.2:
Prime and Maximal Ideals / 11.3:
Prime Ideals and Integral Domains / 11.3.1:
Maximal Ideals and Fields / 11.3.2:
Principal Ideal Domains and Unique Factorization / 11.4:
Polynomials and Polynomial Rings / 11.5:
Polynomial Rings over a Field / 12.1:
Unique Factorization of Polynomials / 12.2.1:
Euclidean Domains / 12.2.2:
F[x] as a Principal Ideal Domain / 12.2.3:
Polynomial Rings over Integral Domains / 12.2.4:
Zeros of Polynomials / 12.3:
Real and Complex Polynomials / 12.3.1:
The\Fundamental Theorem of Algebra / 12.3.2:
The\Rational Roots Theorem / 12.3.3:
Solvability by Radicals / 12.3.4:
Algebraic and Transcendental Numbers / 12.3.5:
Unique Factorization in Z[x] / 12.4:
Algebraic Linear Algebra / 12.5:
Linear Algebra / 13.1:
Vector Analysis in R3 / 13.1.1:
Matrices and Matrix Algebra / 13.1.2:
Systems of Linear Equations / 13.1.3:
Determinants / 13.1.4:
Vector Spaces over a Field / 13.2:
Euclidean n-Space / 13.2.1:
Vector Spaces / 13.2.2:
Subspaces / 13.2.3:
Bases and Dimension / 13.2.4:
Testing for Bases in Fn / 13.2.5:
Dimension and Subspaces / 13.3:
Algebras / 13.4:
Inner Product Spaces / 13.5:
Banach and Hilbert Spaces / 13.5.1:
The\Gram-Schmidt Process and Orthonormal Bases / 13.5.2:
The\Closest Vector Theorem / 13.5.3:
Least-Squares Approximation / 13.5.4:
Linear Transformations and Matrices / 13.6:
Matrix of a Linear Transformation / 13.6.1:
Linear Operators and Linear Functionals / 13.6.2:
Fields and Field Extensions / 13.7:
Abstract Algebra and Galois Theory / 14.1:
Field Extensions / 14.2:
Algebraic Field Extensions / 14.3:
F-automorphisms, Conjugates and Algebraic Closures / 14.4:
Adjoining Roots to Fields / 14.5:
Splitting Fields and Algebraic Closures / 14.6:
Automorphisms and Fixed Fields / 14.7:
Finite Fields / 14.8:
Transcendental Extensions / 14.9:
A\Survey of Galois Theory / 14.10:
An\Overview of Galois Theory / 15.1:
Galois Extensions / 15.2:
Automorphisms and the Galois Group / 15.3:
The\Fundamental Theorem of Galois Theory / 15.4:
A\Proof of the Fundamental Theorem of Algebra / 15.5:
Some Applications of Galois Theory / 15.6:
The\Insolvability of the Quintic / 15.6.1:
Some Ruler and Compass Constructions / 15.6.2:
Algebraic Extensions of R / 15.6.3:
Bibliography / 15.7:
Index
Preface / 0:
Abstract Algebra and Algebraic Reasoning / 1:
Abstract Algebra / 1.1:
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