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概率論與數(shù)理統(tǒng)計(jì)

概率論與數(shù)理統(tǒng)計(jì)

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作 者: 干曉蓉 主編
出版社: 武漢大學(xué)出版社
叢編項(xiàng):
標(biāo) 簽: 概率論與數(shù)理統(tǒng)計(jì)

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ISBN: 9787307066922 出版時(shí)間: 2009-01-01 包裝: 平裝
開(kāi)本: 16開(kāi) 頁(yè)數(shù): 224 字?jǐn)?shù):  

內(nèi)容簡(jiǎn)介

  本書(shū)是作者在英國(guó)留學(xué)期間完成的自編教材基礎(chǔ)上,結(jié)合國(guó)內(nèi)雙語(yǔ)課教學(xué)的實(shí)際而編寫(xiě)成的,是一本概率統(tǒng)計(jì)的入門(mén)教材。全書(shū)共分八章,內(nèi)容包括概率公理、隨機(jī)變量及其分布、多元隨機(jī)變量、期望與方差、大數(shù)定律與中心極限定理、隨機(jī)抽樣、估計(jì)問(wèn)題和假設(shè)檢驗(yàn)。各章取材注重實(shí)際,力求敘述清晰易懂,書(shū)中配有適量的例題和習(xí)題,書(shū)末附有習(xí)題答案,便于教學(xué)和學(xué)生自學(xué)。本書(shū)可以作為高等院校工科各專業(yè)、理科非數(shù)學(xué)專業(yè)以及管理與經(jīng)濟(jì)類等專業(yè)本科生的概率統(tǒng)計(jì)雙語(yǔ)課程教材,也可以供相關(guān)科技人員參考。

作者簡(jiǎn)介

暫缺《概率論與數(shù)理統(tǒng)計(jì)》作者簡(jiǎn)介

圖書(shū)目錄

1 The Axioms of Probability
 1.1 Experiments
 1.2 Sample Spaces and Events
 1.3 Frequency and Probability
 1.4 Equally Likely Outcomes
 1.5 Conditional Probability
 1.6 Independence
 Exercise 1
2 Random Variables and Their Distributions
 2.1 Random Variables
 2.2 Discrete Random Variables
 2.3 Cumulative Distribution Functions
 2.4 Continuous Random Variables
 2.5 Functions of Random Variables
 Exercise 2
3 Multivariate Random Variables
 3.1 Two--Dimensional Random Variables
 3.2 Marginal Distributions
 3.3 Conditional Distributions
 3.4 Independence
 3.5 Distribution of Special Functions
 Exercise 3
4 The Mean and Variance
 4.1 Expectations of random variables
 4.2 Variances of random variables
 4.3 Covariance & Correlation
 4.4 Miment and Covariance Matrix
 Exercise
5 The Law of Large Numbers and the Central Limit Theorem
 5.1 Chebyshev's Inequality
 5.2 Law of Large numbers
 5.3 The Central Limit Theorem
 Exercise 5
6 Random Sampling
 6.1 Random Sampling
  6.1.1 Populations and Samples
  6.1.2 Random Sample
 6.2 Some Important Statistics
  6.2.1 The Sample Mean and the Sample Variance
  6.2.2 The Sample Moments
 6.3 Sampling Distributions
  6.3.1 The Chi-Square distribution
  6.3.2 t-Distribution
  6.3.3 F-Distribution
  6.3.4 Quantile of Order tt
  6.3.5 Sampling Distributions of the Sample Mean and the Sample Variance
  Exercise 6
7 Estimation Problems
 7.1 Introduction
 7.2 Point Estimation
  7.2.1 The Method of Moments
  7.2.2 The Method of Maximum Likelihood
 7.3 The Particular Properties of Estimators
  7.3.1 Unbiased Estimators
  7.3.2 Efficiency
  7.3.3 Consistency
 7.4 Interval Estimation
  7.4.1 The Estimation of Mean
  7.4.2 The Estimation of Variance
 Exercise 7
8 Hypothesis Testing
 8.1 Introduction
 8.2 Tests Concerning Means
  8.2.1 One Normal Population
  8.2.2 To Normal Populations
 8.3 Tests Concerning Variances
  8.3.1 One Normal Population
  8.3.2 Two Normal Populations
 8.4 The Relationship Between Hypothesis Testing and Confidence Intervals
 8.5 One Sample: Thex2 Goodness of Fit Test
 Exercise 8
Appendix A Some Important Distributions
Appendix B Statistical Tables
Appendix C Answer To Exercise
Appendix D 中英文對(duì)照表
Bibliography

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