Mathematical Modeling in Continuum Mechanics.

Temam, Roger and Alain Miranville:

ISBN 10: 0521643627 ISBN 13: 9780521643627

Published by Cambridge University Press, 2000

Language: English

Condition: Used - As new Hardcover

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xiii 288p large format hardback, blue laminated boards with yellow title, no noticeable wear, firm binding, sharp corners and spine not creased, bright pages with no highlighting or notes, an uncommon title in like-new condition Language: English Weight (g): 547.

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Bibliographic Details

Title

Mathematical Modeling in Continuum Mechanics.

Publisher

Cambridge University Press

Publication Date

2000

Language

English

ISBN 10

0521643627

ISBN 13

9780521643627

Binding

Hardback

Edition

1st Edition

Condition

As New

Weight

547 grams

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Mathematics

About this title

Synopsis

Continuum mechanics is widely taught to graduate students in applied mathematics, physics, and engineering, providing the basis for further study in fluid and solid mechanics. Presentations of the subject, however, vary greatly in their level of formalism, being either engineering and example oriented or mathematically over-sophisticated. Temam and Miranville provide a rigorous presentation of the underlying mathematics and physics of the problem, avoiding unnecessary use of function spaces. The authors then build on this base to present core topics within the general themes of fluid and solid mechanics. The brisk style allows the text to cover a wide range of topics, including: viscous flow, magnetohydrodynamics, atmospheric flows, shock equations, turbulence, nonlinear solid mechanics, solitons, and the nonlinear Schr�dinger equation. This original text should be a unique resource for those studying continuum mechanics at the advanced undergraduate and beginning graduate level, whether in engineering, mathematics, physics, or the applied sciences.

Book Description

Temam and Miranville provide a rigorous presentation of the underlying mathematics and physics of continuum mechanics, avoiding unnecessary use of function spaces. This original text should be a unique resource for those studying continuum mechanics at the advanced undergraduate and beginning graduate level, whether in engineering, mathematics, physics, or the applied sciences.

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