Introduction to Statistical Computing

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A01=Jochen Voss
An Introduction to Statistical Computing: A Simulation-based Approach
Author_Jochen Voss
Category=PBT
Category=UYM
Continuous-Time Models
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generation of random numbers
Markov Chain Monte Carlo Methods
non-uniform random variates
reversible jump MCMC and multi-level Monte Carlo
stochastic processes

Product details

  • ISBN 9781118357729
  • Weight: 635g
  • Dimensions: 161 x 238mm
  • Publication Date: 18 Oct 2013
  • Publisher: John Wiley & Sons Inc
  • Publication City/Country: US
  • Product Form: Hardback
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A comprehensive introduction to sampling-based methods in statistical computing

The use of computers in mathematics and statistics has opened up a wide range of techniques for studying otherwise intractable problems. Sampling-based simulation techniques are now an invaluable tool for exploring statistical models. This book gives a comprehensive introduction to the exciting area of sampling-based methods.

An Introduction to Statistical Computing introduces the classical topics of random number generation and Monte Carlo methods. It also includes some advanced methods such as the reversible jump Markov chain Monte Carlo algorithm and modern methods such as approximate Bayesian computation and multilevel Monte Carlo techniques

An Introduction to Statistical Computing:

  • Fully covers the traditional topics of statistical computing.
  • Discusses both practical aspects and the theoretical background.
  • Includes a chapter about continuous-time models.
  • Illustrates all methods using examples and exercises.
  • Provides answers to the exercises (using the statistical computing environment R); the corresponding source code is available online.
  • Includes an introduction to programming in R.

This book is mostly self-contained; the only prerequisites are basic knowledge of probability up to the law of large numbers. Careful presentation and examples make this book accessible to a wide range of students and suitable for self-study or as the basis of a taught course.

Jochen Voss, School of Mathematics, University of Leeds, UK.

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