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内容大纲
本书的目标是为学生和讲师提供易于理解的资料,而且该资料也可以为整个本科阶段的分析学课程服务。本书也可用作标准参考书。全书共分为两部分:第一部分介绍了微积分,具体包括绝对值、不等式和区间、数学归纳法、函数与映射、导数、指数函数与对数函数、三角函数与它们的逆等;第二部分阐释了一维分析学,具体内容包括实线的问题、序列与它们的极限、带级数的问题、实数的完备性、级数、连续函数、微分、导数的应用等相关内容。 -
作者介绍
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目录
Preface
Acknowledgements and Apologies
List of Symbols
The Greek Alphabet
Part 1: Introductory Calculus
1 Numbers - Revision
2 The Absolute Value, Inequalities and Intervals
3 Mathematical Induction
4 Functions and Mappings
5 Functions and Mappings Continued
6 Derivatives
7 Derivatives Continued
8 The Derivative as a Tool to Investigate Functions
9 The Exponential and Logarithmic Functions
10 Trigonometric Functions and Their Inverses
11 Investigating Functions
12 Integrating Functions
13 Rules for Integration
Part 2: Analysis in One Dimension
14 Problems with the Real Line
15 Sequences and their Limits
16 A First Encounter with Series
17 The Completeness of the Real Numbers
18 Convergence Criteria for Series, b-adic Fractions
19 Point Sets in
20 Continuous Functions
21 Differentiation
22 Applications of the Derivative
23 Convex Functions and some Norms on Rn
24 Uniform Convergence and Interchanging Limits
25 The Riemann Integral
26 The Fundamental Theorem of Calculus
27 A First Encounter with Differential Equations
28 Improper Integrals and the F-Function
29 Power Series and Taylor Series
30 Infinite Products and the Gauss Integral
31 More on the F-Function
32 Selected Topics on Functions of a Real Variable
Appendices
Appendix I: Elementary Aspects of Mathematical Logic
Appendix II: Sets and Mappings. A Collection of Formulae
Appendix III: The Peano Axioms
Appendix IV: Results from Elementary Geometry
Appendix V: Trigonometric and Hyperbolic Functions
Appendix VI: More on the Completeness of
Appendix VII: Limes Superior and Limes Inferior
Appendix VIII: Connected Sets in R
Solutions to Problems of Part 1
Solutions to Problems of Part 2
References
Mathematicians Contributing to Analysis
Subject Index
编辑手记
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