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Numerical Methods For Stochastic Computations A Spectral Method Approach Dongbin Xiu

  • SKU: BELL-51953124
Numerical Methods For Stochastic Computations A Spectral Method Approach Dongbin Xiu
$ 31.00 $ 45.00 (-31%)

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Numerical Methods For Stochastic Computations A Spectral Method Approach Dongbin Xiu instant download after payment.

Publisher: Princeton University Press
File Extension: PDF
File size: 2.18 MB
Pages: 144
Author: Dongbin Xiu
ISBN: 9781400835348, 1400835348
Language: English
Year: 2010

Product desciption

Numerical Methods For Stochastic Computations A Spectral Method Approach Dongbin Xiu by Dongbin Xiu 9781400835348, 1400835348 instant download after payment.

The@ first graduate-level textbook to focus on fundamental aspects of numerical methods for stochastic computations, this book describes the class of numerical methods based on generalized polynomial chaos (gPC). These fast, efficient, and accurate methods are an extension of the classical spectral methods of high-dimensional random spaces. Designed to simulate complex systems subject to random inputs, these methods are widely used in many areas of computer science and engineering.



The book introduces polynomial approximation theory and probability theory; describes the basic theory of gPC methods through numerical examples and rigorous development; details the procedure for converting stochastic equations into deterministic ones; using both the Galerkin and collocation approaches; and discusses the distinct differences and challenges arising from high-dimensional problems. The last section is devoted to the application of gPC methods to critical areas such as inverse problems and data assimilation.



Ideal for use by graduate students and researchers both in the classroom and for self-study, Numerical Methods for Stochastic Computations provides the required tools for in-depth research related to stochastic computations.



  • The first graduate-level textbook to focus on the fundamentals of numerical methods for stochastic computations

  • Ideal introduction for graduate courses or self-study

  • Fast, efficient, and accurate numerical methods

  • Polynomial approximation theory and probability theory included

  • Basic gPC methods illustrated through examples

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