Boundary value problems of finite elasticity
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Boundary value problems of finite elasticity local theorems on existence, uniqueness, and analytic dependence on data by Tullio Valent

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Published by Springer-Verlag in New York .
Written in English

Subjects:

  • Elasticity,
  • Boundary value problems

Book details:

Edition Notes

StatementTullio Valent.
SeriesSpringer tracts in natural philosophy ;, v. 31
Classifications
LC ClassificationsQA931 .V34 1988
The Physical Object
Paginationxii, 191 p. ;
Number of Pages191
ID Numbers
Open LibraryOL2381038M
ISBN 100387965505
LC Control Number87009665

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This well illustrated book will appeal to both applied mathematicians and engineers working in the field of fracture mechanics and singularities. Keywords Continuum Mechanics Elasticity Elliptic Boundary problems Finite Element Methods. : ELASTICITY Springer has just published the third edition of my book `Elasticity'. It contains four new chapters and additional end-of-chapter problems. See below for the Table of Contents and the Preface. A sample chapter can be downloaded here. For purchasing information or to request inspection copies, click here. The boundary integral equation can then be solved using finite element concepts, and thus the method can accurately solve a large variety of problems. This chapter provides an overview of each method, focusing on narrow applications for two-dimensional elasticity problems. Boundary value problems of finite elasticity: local theorems on existence, uniqueness, and analytic dependence on data.

Numerical Approximation Methods for Elliptic Boundary Value Problems: Finite and Boundary Elements (Texts in Applied Mathematics Book 99) - Kindle edition by Steinbach, Olaf. Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Numerical Approximation Methods for Elliptic Boundary Value Problems 5/5(1). Written by two well-respected experts in the field, The Finite Element Method for Boundary Value Problems: Mathematics and Computations bridges the gap between applied mathematics and application-oriented computational studies using FEM. Mathematically rigorous, the FEM is presented as a method of approximation for differential operators that. Get this from a library! Boundary Value Problems of Finite Elasticity: Local Theorems on Existence, Uniqueness, and Analytic Dependence on Data. [Tullio Valent] -- The object of this book is the systematic exposition of recent work of the author's on boundary value problems of finite elasticity. These results concern an n-dimensional generalization of the.   This book provides a systematic and self-consistent introduction to the nonlinear continuum mechanics of solids, from the main axioms to comprehensive aspects of the theory. The objective is to expose the most intriguing aspects of elasticity and .

Finite elasticity is a theory of elastic materials that are capable of undergoing large deformations. This theory is inherently nonlinear and is mathematically quite complex. This monograph presents a derivation of the basic equations of the theory, a discussion of the general boundary-value problems, and a treatment of several interesting and important special topics such as simple shear. Although the aim of this book is to give a unified introduction into finite and boundary element methods, the main focus is on the numerical analysis of boundary integral and boundary element methods. Starting from the variational formulation of elliptic boundary value problems boundary integralBrand: Springer-Verlag New York.   With boundary value problems we will have a differential equation and we will specify the function and/or derivatives at different points, which we’ll call boundary values. For second order differential equations, which will be looking at pretty much exclusively here, any of the following can, and will, be used for boundary conditions. Keywords: finite elasticity, deformation, boundary value problems, shear, uniqueness - Hide Description Finite elasticity is a theory of elastic materials that are capable of undergoing large deformations.