Tensor-Valued Random Fields for Continuum Physics (Cambridge Monographs on Mathematical Physics) - Image 1

£92.79

Cambridge University Press Tensor-Valued Random Fields for Continuum Physics (Cambridge Monographs on Mathematical Physics)

Name: Tensor-Valued Random Fields for Continuum Physics (Cambridge Monographs on Mathematical Physics)
Brand: Cambridge University Press
Price: 92.79 GBP
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Applied Physics

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Description

Many areas of continuum physics pose a challenge to physicists. What are the most general, admissible statistically homogeneous and isotropic tensor-valued random fields (TRFs)? Previously, only the TRFs of rank 0 were completely described. This book assembles a complete description of such fields in terms of one- and two-point correlation functions for tensors of ranks 1 through 4. Working from the standpoint of invariance of physical laws with respect to the choice of a coordinate system, spatial domain representations, as well as their wavenumber domain counterparts are rigorously given in full detail. The book also discusses, an introduction to a range of continuum theories requiring TRFs, an introduction to mathematical theories necessary for the description of homogeneous and isotropic TRFs, and a range of applications including a strategy for simulation of TRFs, ergodic TRFs, scaling laws of stochastic constitutive responses, and applications to stochastic partial differential equations. It is invaluable for mathematicians looking to solve problems of continuum physics, and for physicists aiming to enrich their knowledge of the relevant mathematical tools.

Product Specifications

Brand: Cambridge University Press
Format: hardcover
ASIN: 1108429858
Category: Books > Subjects > Science, Nature & Maths > Physics > Applied Physics
Domain: Amazon UK
Release Date: 06 December 2018
Listed Since: 05 July 2018

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Cambridge University Press Tensor-Valued Random Fields for Continuum Physics (Cambridge Monographs on Mathematical Physics)

About as cheap as it gets. The only time it was cheaper was 3 months ago.

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