Particles in Flows (Record no. 37376)

INTERNATIONAL STANDARD BOOK NUMBER
International Standard Book Number 9783319868257
DEWEY DECIMAL CLASSIFICATION NUMBER
Call number 620.1064 PA RT
TITLE STATEMENT
Title Particles in Flows
Subtitle Edited by Tomáš Bodnár, Giovanni P Galdi, Šárka Nečasová
PUBLICATION, DISTRIBUTION, ETC. (IMPRINT)
Place of publication Cham :
Publisher Springer International Publishing,
Date c2017.
PHYSICAL DESCRIPTION
Extent xi, 519 p. :
Other Details col. ill. ;
Size 24 cm.
SERIES STATEMENT
Series statement Advances in mathematical fluid mechanics.
CONTENTS
Contents Preface; Contents; 1 A Maximal Regularity Approach to the Analysis of Some Particulate Flows; 1.1 Introduction and Hilbert Space Analysis of a Toy Model; 1.1.1 The General Context; 1.1.2 Introduction of a Toy Model; 1.1.3 Change of Variables; 1.1.4 Local in Time Existence and Uniqueness of Solutions; 1.1.5 Proof of the Global Well-Posedness Result; 1.1.6 Bibliographical Notes; 1.2 Examples of Systems Modelling Fluid-Structure Interactions; 1.2.1 Motion of a Piston in a Heat Conducting Gas; a 1DModel; 1.2.2 Motion of a Rigid Body in a Viscous IncompressibleFluid. 1.2.3 Motion of a Solid in a Compressible Fluid1.3 Short Introduction to R-Sectorial Operators; 1.3.1 Basic Definitions; 1.3.2 Weis' Theorem; 1.3.3 Abstract Framework Corresponding to Linear Fluid-Solid Interaction Problems; 1.3.4 Bibliographical Notes; 1.4 Existence and Uniqueness Results; 1.4.1 Some Background; 1.4.2 Back to the Toy Problem; 1.4.3 A More Realistic 1D Model; 1.4.4 Motion of a Solid in a Compressible Fluid; 1.4.5 Bibliographical Notes; References; 2 Time-Periodic Linearized Navier-Stokes Equations: An Approach Based on Fourier Multipliers; 2.1 Introduction; 2.2 Preliminaries. General Vector SpacesSpaces of Continuous Functions; Lebesgue Spaces; Locally Compact Abelian Groups; Haar Measure; Convolution; Fourier Transform; Finite Products; Closed Subgroups and Quotient Groups; 2.3 Transference Principle for Multipliers; 2.3.1 Basic Properties of Fourier Multipliers; 2.3.2 Approximation Results; 2.3.3 Another Characterization of Multipliers; 2.3.4 The Transference Principle; 2.4 The Schwartz-Bruhat Space; 2.4.1 Elementary Groups; 2.4.2 Good and Compactly Generated Open Subgroups; 2.4.3 The General Schwartz-Bruhat Space; 2.4.4 Embedding Results.
SUMMARY
Summary This book aims to face particles inflows from many different, but essentially interconnected sides and points of view. Thus the selection of authors and topics represented in the chapters, ranges from the deep mathematical analysis of the associated models, through the techniques of their numerical solution, towards real applications and physical implications. The scope and structure of the book as well as the selection of authors was motivated by the very successful summer course and workshop "Particles in Flows'' that was held in Prague in the August of 2014. This meeting revealed the need for a book dealing with this specific and challenging multidisciplinary subject, i.e. particles in industrial, environmental and biomedical flows and the combination of fluid mechanics, solid body mechanics with various aspects of specific applications.
SUBJECT ADDED ENTRY--TOPICAL TERM
Topical Heading Mathematics
SUBJECT ADDED ENTRY--TOPICAL TERM
Topical Heading Differential equations, Partial
SUBJECT ADDED ENTRY--TOPICAL TERM
Topical Heading Mathematical physics
ADDED ENTRY
Name Bodnár, Tomáš,
Role Edited by
ADDED ENTRY
Name Galdi, Giovanni P.,
Role Edited by
ADDED ENTRY
Name Nečasová, Šárka,
Role Edited by
ELECTRONIC LOCATION AND ACCESS
Uniform Resource Identifier https://uowd.box.com/s/8k71jyfsgnr02nnjiaayrauzvk8iynas
Public note Location Map
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Holdings
Lost status Source of classification or shelving scheme Damaged status Not for loan Permanent location Current location Shelving location Date acquired Source of acquisition Full call number Barcode Date last seen Price effective from Koha item type Public note
        University of Wollongong in Dubai University of Wollongong in Dubai Main Collection 2020-01-28 AMAUK 620.1064 PA RT T0064150 2020-01-13 2020-01-13 REGULAR Mar2020

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