Fluid mechanics of viscoplasticity / Raja R. Huilgol, Georgios C. Georgiou.
2022
TA418.2
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Details
Title
Fluid mechanics of viscoplasticity / Raja R. Huilgol, Georgios C. Georgiou.
Edition
Second edition.
ISBN
9783030985035 (electronic bk.)
3030985032 (electronic bk.)
9783030985028
3030985024
3030985032 (electronic bk.)
9783030985028
3030985024
Published
Cham, Switzerland : Springer, 2022.
Language
English
Description
1 online resource (1 volume) : illustrations (black and white, and color).
Item Number
10.1007/978-3-030-98503-5 doi
Call Number
TA418.2
Dewey Decimal Classification
620.1064
Summary
This book considers the kinematics and dynamics of the flows of fluids exhibiting a yield stress. Continuum mechanics governing the fluid mechanics is described. Two chapters are dedicated to analytical solutions to several steady and unsteady flows of viscoplastic fluids, including flows with pressure-dependent rheological parameters. Perturbation methods, variational inequalities to solve fluid flow problems, and the use of energy methods are discussed. Numerical modeling using augmented Lagrangian, operator splitting, finite difference, and lattice Boltzmann methods are employed. The second edition provides new sections on flows of yield stress fluids with pressure-dependent rheological parameters, on flows with wall slip, and on deriving the fundamental equations for Boltzmann lattice materials. Furthermore new material on the lubrication approximation and applications of finite differences has been added.
Bibliography, etc. Note
Includes bibliographical references and index.
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Access limited to authorized users.
Source of Description
Description based on print version record.
Added Author
Georgiou, Georgios C., author.
Available in Other Form
Fluid mechanics of viscoplasticity.
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Table of Contents
The Basic Features of Viscoplasticity
Kinematics of Fluid Flow
Fundamental Equations: Continuum Mechanics and Lattice Boltzmann Models
Constitutive Equations
Analytic Solutions: Steady Flows
Unsteady Shearing Flows.
Kinematics of Fluid Flow
Fundamental Equations: Continuum Mechanics and Lattice Boltzmann Models
Constitutive Equations
Analytic Solutions: Steady Flows
Unsteady Shearing Flows.