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  • 概率论讲义(英文版) 魏舟 著 大中专 文轩网
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    • 作者: 魏舟著
    • 出版社: 科学出版社
    • 出版时间:2021-08-01 00:00:00
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    • 作者: 魏舟著
    • 出版社:科学出版社
    • 出版时间:2021-08-01 00:00:00
    • 版次:1
    • 印次:1
    • 印刷时间:2021-08-01
    • 字数:165000
    • 页数:141
    • 开本:16开
    • 装帧:平装
    • ISBN:9787030695161
    • 国别/地区:中国
    • 版权提供:科学出版社

    概率论讲义(英文版)

    作  者:魏舟 著
    定  价:49
    出 版 社:科学出版社
    出版日期:2021年08月01日
    页  数:141
    装  帧:平装
    ISBN:9787030695161
    主编推荐

    内容简介

    本书是全英文撰写,共六章,内容包括:概率及概率空间,随机变量及分布函数,联合分布随机变量,随机变量的期望与方差,随机变量的特征函数,大数定律与中心极限定理。本书篇幅不大、内容精练,深入分析了知识点背后的数学本质,并给出了一些重要结论的详细数学证明。 本书适合普通高等院校数学类、统计学类等专业的本科生作为教材使用,也可供相关专业研究生参考使用。

    作者简介

    精彩内容

    目录
    Contents
    丛书序
    序言
    Preface
    Chapter 1 Probability and Probability Space
    1.1 What is Probability?
    1.2 Sample Space and Events
    1.3 Definition of Probability
    1.3.1 Classic Probability
    1.3.2 Empirical Probability
    1.3.3 Geometrical Probability
    1.4 Axioms of Probability and Probability Space
    1.4.1 Algebra and σ-Algebra
    1.4.2 Axioms of Probability
    1.5 Conditional Probability
    1.5.1 Definition of Conditional Probability
    1.5.2 Law of Total Probability and Bayes5 Formula
    1.5.3 Independent Events
    Chapter 2 Random Variables and Distribution Functions
    2.1 The Distribution Function of a Random Variable
    2.2 Discrete Random Variables
    2.2.1 Definition of a Discrete Random Variable
    2.2.2 The Bernoulli Random Variable
    2.2.3 The Poisson Random Variable
    2.3 Continuous Random Variables
    2.3.1 Definition of a Continuous Random Variable
    2.3.2 Normal Random Variable
    2.3.3 Other Continuous Random Variables
    Chapter 3 Jointly Distributed Random Variables
    3.1 The Joint Distribution Function
    3.1.1 Jointly Distributed Discrete Random Variables
    3.1.2 Jointly Distributed Continuous Random Variables
    3.1.3 The Marginal Distribution
    3.2 Independent Random Variables
    3.3 The Conditional Distribution
    3.3.1 The Jointly Distributed Discrete Random Variables Case
    3.3.2 The Jointly Distributed Continuous Random Variables Case
    3.4 The Joint Probability Distribution of Functions of Random Variables
    3.4.1 Key Theorem
    3.4.2 Transformations of Two Random Variables
    Chapter 4 Expectation and Variance of Random Variables
    4.1 Expectation and Variance of a Discrete Random Variable
    4.2 Expectation and Variance of a Continuous Random Variable
    4.3 General Definition of Expectation
    4.4 Moments of a Random Variable
    4.5 Geometric Property of Expectation
    4.6 Expectation of Jointly Distributed Random Variables
    4.6.1 Two Dimensional Riemann-Stieltjes Integral
    4.6.2 Covariance of Jointly Distributed Random Variables
    4.6.3 Expectation of Functions of Jointly Distributed Random Variables
    4.6.4 Correlation
    Chapter 5 Characteristic Functions of Random Variables
    5.1 The Characteristic Function of a Random Variable
    5.2 The Inversion Formula of the Characteristic Function
    5.3 The Joint Characteristic Function
    Chapter 6 Large Number Laws and Central Limit Theorem
    6.1 Convergence in Probability Theory
    6.2 Laws of Large Numbers
    6.2.1 Weak Law of Large Numbers
    6.2.2 Strong Law of Large Numbers
    6.3 Central Limit Theorem
    6.3.1 The Central Limit Theorem
    6.3.2 Linderberg-Feller Theorem
    6.4 Proofs of Theorems 5.1.2, 6.2.3 and 6.3.2
    References
    Appendix 1 Numerical Table for Poisson Distribution
    Appendix 2 Numerical Table for Standard Normal Distribution
    Appendix 3 Translation of Some Mathematical Professional Terms (部分专业词汇对照表)
    Appendix 4 Translation of Some Mathematicians (译名对照表)
    Index

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