Octavo, xi, 395 pages. In Good plus condition. Spine is yellow with black print. Boards in yellow cloth. 1369198. FP New Rockville Stock. Revised edition of the original Chinese edition.

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Bibliographic Details

Title

MATHEMATICAL THEORY OF ELASTIC STRUCTURES

Publisher

Springer, Berliin

Publication Date

1996

Language

English

ISBN 10

3540513264

ISBN 13

9783540513261

Binding

Hardcover

Seller catalogs

Sciences, Math, Medicine, & Natural History

About this title

Synopsis

Elasticity theory is a classical discipline. The mathematical theory of elasticity in mechanics, especially the linearized theory, is quite mature, and is one of the foundations of several engineering sciences. In the last twenty years, there has been significant progress in several areas closely related to this classical field, this applies in particular to the following two areas. First, progress has been made in numerical methods, especially the development of the finite element method. The finite element method, which was independently created and developed in different ways by sci� entists both in China and in the West, is a kind of systematic and modern numerical method for solving partial differential equations, especially el� liptic equations. Experience has shown that the finite element method is efficient enough to solve problems in an extremely wide range of applica� tions of elastic mechanics. In particular, the finite element method is very suitable for highly complicated problems. One of the authors (Feng) of this book had the good fortune to participate in the work of creating and establishing the theoretical basis of the finite element method. He thought in the early sixties that the method could be used to solve computational problems of solid mechanics by computers. Later practice justified and still continues to justify this point of view. The authors believe that it is now time to include the finite element method as an important part of the content of a textbook of modern elastic mechanics.

From the Back Cover

The book covers three main topics: the classical theory of linear elasticity, the mathematical theory of composite elastic structures, as an application of the theory of elliptic equations on composite manifolds developed by the first author, and the finite element method for solving elastic structural problems.
The authors treat these topics within the framework of a unified theory. The book carries on a theoretical discussion on the mathematical basis of the principle of minimum potential theory. The emphasis is on the accuracy and completeness of the mathematical formulation of elastic structural problems.
The book will be useful to applied mathematicians, engineers and graduate students. It may also serve as a course in elasticity for undergraduate students in applied sciences.

"About this title" may belong to another edition of this title.

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