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抽象代數(shù)

抽象代數(shù)

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作 者: 英Deborah C.Arangno著
出版社: 高等教育出版社
叢編項(xiàng): Schaum's題解精萃
標(biāo) 簽: 抽象代數(shù)

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ISBN: 9787040087550 出版時(shí)間: 2000-01-01 包裝: 平裝
開本: 28cm 頁數(shù): 244 字?jǐn)?shù):  

內(nèi)容簡介

  Schaum''''s叢書是由麥格勞-希爾(MrGraw-Hill)國際出版公司出版的著名的系列教學(xué)輔助用書,涵蓋了高等教育各類各門學(xué)科和課程。每本書都匯集了該門學(xué)科課程中的精髓內(nèi)容,并對(duì)基本理論和基本概念作了簡明精煉的歸納和總結(jié),還提供了由美國眾多經(jīng)驗(yàn)豐富的資深教師和學(xué)者推薦、講解透徹的精選例題和形式多樣的各類習(xí)題。本書根據(jù)Schaum''''s系列叢書中《抽象代數(shù)》原文影印出版。可供在校本科生、研究生以及社會(huì)各類科技人員參考使用。

作者簡介

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圖書目錄

INTRODUCTION
CHAPTER 1
RUDIMENTS
1.1 Sets
Classical Problems: Sets
Supplemental Exercises: Sets
1.2 Mappings
Classical Problems: Mappings
Supplemental Exercises: Mappings
1.3 Relations and Operations
Classical Problems: Relations and Operations
Supplemental Exercises: Relations and Operations
1.4 Number Systems
1.4.1 The Natural Numbers
1.4.2 The Integers
1.4.3 The Rational Numbers
1.4.4 The Reals
1.4.5 The Complex Numbers
Classical Problems: Number Systems
Supplemental Exercises: Number Systems
CHAPTER 2
GROUPS
2.1 Introduction to Groups
Classical Problems: Groups and Subgroups
2.2 Working With Groups
Classical Problems: Working With Groups
2.3 More on Group Structure
Classical Problems: More on Group Structure
2.4 Supplemental Exercises: Groups
CHAPTER 3
RINGS
3.1 Basic Ring Structure
Classical Problems: Basic Ring Structure
3.2 Ring Substructures
Classical Problems: Ring Substructures
3.3 Specialized Rings
Classical Problems: Specialized Rings
3.4 Working With Rings
Classical Problems: Working With Rings
3.5 Notes on Rings
3.6 Supplemental Exercises: Rings
CHAPTER 4
R-MODULES
4.1 Introduction to R-Modules
4.2 Notes on Modules
4.3 Classical Problems: R-Modules
4.4 Supplemental Exercises: R-Modules
CHAPTER 5
VECTOR SPACES
5.1 Introduction to Vector Spaces
5.2 Notes on Vector Spaces
5.3 Classical Problems: Vector Spaces
5.4 Supplemental Exercises: Vector Spaces
CHAPTER 6
INTRODUCTION TO MATRICES
6.1 Basic Linear Algebra
6.1.1 Basic Structures
6.1.2 Notes: Basic Linear Algebra
Classical Problems: Matrices
6.2 Matrices in Solving Systems of Equations
6.2.1 Introduction
6.2.2 Examples
Classical Problems: Applying Matrices in Solving Systems of Equations
6.3 Supplemental Exercises: Matrices
CHAPTER 7
POLYNOMIALS
7.1 Definitions
7.2 Background and Notes: Polynomials
7.3 Classical Problems: Polynomials
7.4 Supplemental Exercises: Polynomials
CHAPTER 8
INTRODUCTION TO GALOIS THEORY
8.1 Definitions
8.2 Theorems
8.3 Background and Notes: Galois Theory
8.4 Classical Problems: Extension Fields
8.5 Supplemental Exercises: Galois Theory
GLOSSARY
BIOGRAPHICAL SKETCHES

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