株式会社極東書店トップ商品一覧Stochastic Systems: Uncertainty Quantification and Propagation. 2012 ed.

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Stochastic Systems: Uncertainty Quantification and Propagation. 2012 ed.

Stochastic Systems: Uncertainty Quantification and Propagation. 2012 ed.

・ISBN 978-1-4471-5948-3 paper EUR 219.99

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お気に入り
著者・編者Grigoriu, Mircea,
シリーズ (Springer Series in Reliability Engineering)
出版社 (Springer London Ltd, UK)
出版年月2014
ページ数532 pp.
言語ENG
ニュース番号<A05-38470>

解説

Uncertainty is an inherent feature of both properties of physical systems and the inputs to these systems that needs to be quantified for cost effective and reliable designs. The states of these systems satisfy equations with random entries, referred to as stochastic equations, so that they are random functions of time and/or space. The solution of stochastic equations poses notable technical difficulties that are frequently circumvented by heuristic assumptions at the expense of accuracy and rigor. The main objective of Stochastic Systems is to promoting the development of accurate and efficient methods for solving stochastic equations and to foster interactions between engineers, scientists, and mathematicians. To achieve these objectives Stochastic Systems presents:

A clear and brief review of essential concepts on probability theory, random functions, stochastic calculus, Monte Carlo simulation, and functional analysis

Probabilistic models for random variables and functions needed to formulate stochastic equations describing realistic problems in engineering and applied sciences

Practical methods for quantifying the uncertain parameters in the definition of stochastic equations, solving approximately these equations, and assessing the accuracy of approximate solutions

Stochastic Systems provides key information for researchers, graduate students, and engineers who are interested in the formulation and solution of stochastic problems encountered in a broad range of disciplines. Numerous examples are used to clarify and illustrate theoretical concepts and methods for solving stochastic equations. The extensive bibliography and index at the end of the book constitute an ideal resource for both theoreticians and practitioners.