Partial Differential Equations in Mechanics 1
Fundamentals, Laplace's Equation, Diffusion Equation, Wave Equation
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Author
Publication
2000 - Springer Berlin Heidelberg, Berlin, Heidelberg, Germany
Language
English
Word Count
148,750 words, Guess
Page Count
595 pages
Physical Format
Electronic resource
Identifiers
- Internet Archivepartialdifferent00selv_868
- Internet Archivepartialdifferent00selv_991
- ISBN-103642086667
- ISBN-103662040069
- ISBN-139783642086663
and 5 more
- ISBN-139783662040065
- OCLC Control Number851389503
- Better World Books9783642086663
- Better World Books9783662040065
- Open LibraryOL27079810M
Classifications
- DDC620.1
- LCCTA405-409.3
- LCCQA808.2
and 2 more
- LCCTJ1-1570QA299.6-433T
- LCCTA1-2040
Description
This two-volume work mainly addresses undergraduate and graduate students in the engineering sciences and applied mathematics. Hence it focuses on partial differential equations with a strong emphasis on illustrating important applications in mechanics. The presentation considers the general derivation of partial differential equations and the formulation of consistent boundary and initial conditions required to develop well-posed mathematical statements of problems in mechanics. The worked examples within the text and problem sets at the end of each chapter highlight engineering applications. The mathematical developments include a complete discussion of uniqueness theorems and, where relevant, a discussion of maximum and miniumum principles. The primary aim of these volumes is to guide the student to pose and model engineering problems, in a mathematically correct manner, within the context of the theory of partial differential equations in mechanics.
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