《概率论基础教程(英文版·第9版)》通过大量的例子系统介绍了概率论的基础知识及其广泛应用,内容涉及组合分析、条件概率、离散型随机变量、连续型随机变量、随机变量的联合分布、期望的性质、极限定理和模拟等。各章末附有大量的练习,还在书末给出自检习题的全部解答。前言第1章组合分析11.1引言11.2计数基本法则21.3排列31.4组合51.5多项式系数91.6方程的整数解个数12第2章概率论公理212.1引言212.2样本空间和事件212.3概率论公理252.4几个简单命题282.5等可能结果的样本空间32*2.6概率:连续集函数422.7概率:确信程度的度量46第3章条件概率和独立性563.1引言563.2条件概率563.3贝叶斯公式623.4独立事件753.5P(·|F)是概率89第4章随机变量1124.1随机变量1124.2离散型随机变量1164.3期望1194.4随机变量函数的期望1214.5方差1254.6伯努利随机变量和二项随机变量1274.7泊松随机变量1354.8其他离散型概率分布1474.9随机变量和的期望1554.10分布函数的性质159第5章连续型随机变量1765.1引言1765.2连续型随机变量的期望和方差1795.3均匀随机变量1845.4正态随机变量1875.5指数随机变量1975.6其他连续型概率分布2035.7随机变量函数的分布208第6章随机变量的联合分布2206.1联合分布函数2206.2独立随机变量2286.3独立随机变量的和2396.4离散情形下的条件分布2486.5连续情形下的条件分布250*6.6次序统计量2566.7随机变量函数的联合分布260*6.8可交换随机变量267第7章期望的性质2807.1引言2807.2随机变量和的期望2817.3试验序列中事件发生次数的矩2987.4随机变量和的协方差、方差及相关系数3047.5条件期望3137.6条件期望及预测3307.7矩母函数3347.8正态随机变量的更多性质3457.9期望的一般定义349第8章极限定理3678.1引言3678.2切比雪夫不等式及弱大数定律3678.3中心极限定理3708.4强大数定律3788.5其他不等式3828.6用泊松随机变量逼近独立的伯努利随机变量和的概率误差界388第9章概率论的其他课题3959.1泊松过程3959.2马尔可夫链3979.3惊奇、不确定性及熵4029.4编码定理及熵405第10章模拟41510.1引言41510.2模拟连续型随机变量的一般方法41710.3模拟离散分布42410.4方差缩减技术426附录A部分习题答案433附录B自检习题解答435ContentsPrefaceix1CombinatorialAnalysis11.1Introduction11.2TheBasicPrincipleofCounting21.3Permutations31.4Combinations51.5MultinomialCoefficients91.6TheNumberofIntegerSolutionsofEquations122AxiomsofProbability212.1Introducti
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Da: Amazing Books Pittsburgh, Pittsburgh, PA, U.S.A.
paperback. Condizione: Good. Sturdy large paperback, covers clean with some general wear and creasing, a few notes/markings within text. CC. Codice articolo Sq30224
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Da: liu xing, Nanjing, JS, Cina
paperback. Condizione: New. Language:Chinese.Paperback. Pub Date: 2017-03-01 Pages: 463 Publisher: mechanical industry press the probability theory basic tutorial (English version 9) through a large number of examples system introduces the basic knowledge of probability theory and its wide application. content involves combinatorial analysis. conditional probability. discrete random variable. continuous random variables. the joint distribution of random variables. the expected. Codice articolo DO043663
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