Introduction to Probability Simulation and Gibbs Sampling with R

Introduction to Probability Simulation and Gibbs Sampling with R pdf epub mobi txt 电子书 下载 2025

出版者:Springer
作者:Eric A. Suess
出品人:
页数:307
译者:
出版时间:2010-6-15
价格:USD 64.95
装帧:Paperback
isbn号码:9780387402734
丛书系列:Use R
图书标签:
  • R
  • 科普
  • 模拟
  • 数据处理
  • Gibbs采样
  • 概率模拟
  • 吉布斯采样
  • R语言
  • 贝叶斯统计
  • 蒙特卡洛方法
  • 统计推断
  • 随机过程
  • 计算统计
  • 概率模型
  • R编程
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具体描述

The first seven chapters use R for probability simulation and computation, including random number generation, numerical and Monte Carlo integration, and finding limiting distributions of Markov Chains with both discrete and continuous states. Applications include coverage probabilities of binomial confidence intervals, estimation of disease prevalence from screening tests, parallel redundancy for improved reliability of systems, and various kinds of genetic modeling. These initial chapters can be used for a non-Bayesian course in the simulation of applied probability models and Markov Chains. Chapters 8 through 10 give a brief introduction to Bayesian estimation and illustrate the use of Gibbs samplers to find posterior distributions and interval estimates, including some examples in which traditional methods do not give satisfactory results. WinBUGS software is introduced with a detailed explanation of its interface and examples of its use for Gibbs sampling for Bayesian estimation. No previous experience using R is required. An appendix introduces R, and complete R code is included for almost all computational examples and problems (along with comments and explanations). Noteworthy features of the book are its intuitive approach, presenting ideas with examples from biostatistics, reliability, and other fields; its large number of figures; and its extraordinarily large number of problems (about a third of the pages), ranging from simple drill to presentation of additional topics. Hints and answers are provided for many of the problems. These features make the book ideal for students of statistics at the senior undergraduate and at the beginning graduate levels.

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