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Stochastically Forced Compressible Fluid Flows
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Stochastically Forced Compressible Fluid Flows

Book Details

Format Hardback or Cased Book
ISBN-10 3110490501
ISBN-13 9783110490503
Publisher De Gruyter
Imprint De Gruyter
Country of Manufacture GB
Country of Publication GB
Publication Date Jan 22nd, 2018
Print length 342 Pages
Weight 712 grams
Dimensions 17.80 x 24.50 x 2.50 cms
Ksh 21,700.00
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The series is devoted to the publication of high-level monographs and specialized graduate texts which cover the whole spectrum of applied mathematics, including its numerical aspects. The focus of the series is on the interplay between mathematical and numerical analysis, and also on its applications to mathematical models in the physical and life sciences.

This book contains a first systematic study of compressible fluid flows subject to stochastic forcing. The bulk is the existence of dissipative martingale solutions to the stochastic compressible Navier-Stokes equations. These solutions are weak in the probabilistic sense as well as in the analytical sense. Moreover, the evolution of the energy can be controlled in terms of the initial energy. We analyze the behavior of solutions in short-time (where unique smooth solutions exists) as well as in the long term (existence of stationary solutions). Finally, we investigate the asymptotics with respect to several parameters of the model based on the energy inequality.

Contents
Part I: Preliminary results
Elements of functional analysis
Elements of stochastic analysis

Part II: Existence theory
Modeling fluid motion subject to random effects
Global existence
Local well-posedness
Relative energy inequality and weak–strong uniqueness

Part III: Applications
Stationary solutions
Singular limits

"This book is very well written and rigorously presented, and constitutes a significant contribution to the field. It is very well motivated by various interesting and important applications in fluid mechanics and related areas. The book is recommended to all researchers interested by the modern theory of compressible fluid flows."
Mirela Kohr in: Mathematical Reviews Clippings April 2019 MR3791804


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