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Minimizers for a One-Dimensional Elasticity Problem

We study a class of problems in forced phase transitions in one-dimensional, shape-memory solids. The problems incorporate a prescribed;

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Fundamentals of Finite Element Analysis

is applied to one-dimensional elasticity and heat conduction, multi-dimensional steady-state scalar field problems (heat conduction, chemical;

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Introduction To Mathematical Elasticity

problems for three-dimensional elastic bodies, where the reader is provided, for each problem considered, a description of the deformation; the;

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Three-Dimensional Elasticity

aspects) of the two competing mathematical models of three-dimensional elasticity, together with a mathematical analysis of these models. The book;

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Theoretical Elasticity

-dimensional problems for isotropic and transversely isotropic bodies. Chapter 1, devoted to mathematical preliminaries, includes a summary of tensors;

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Nonlinear Problems of Elasticity

of variations to problems for these bodies. Subsequent chapters cover tensors, three-dimensional continuum mechanics, three-dimensional elasticity;

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Hyperbolic Conservation Laws and the Compensated Compactness Method

equations for one-dimensional compressible fluid flow, and extend that method to systems of elasticity in L8 space. Weak solutions for the;

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Elasticity and Plasticity

, eigensolutions for plane and axisymmetric states, anisotropic elasticity, thermal stress, elastic waves induced by thermal shock, three-dimensional;

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Elasticity

methods. Developed for a one- or two-semester graduate elasticity course, this new edition has been revised with new worked examples and;

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Introductory Continuum Mechanics with Applications to Elasticity

Introductory Continuum Mechanics with Applications to Elasticity is a new kind of textbook: by combining continuum mechanics with;

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Anisotropic Elasticity with Matlab

contact problems. The boundary element solutions include BEMs for two-dimensional anisotropic elastic, piezoelectric, magnetic-electro-elastic;

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Linearized Theory Of Elasticity

of boundary conditions, and a survey of solution methods for important classes of problems. Two- and three-dimensional problems, torsion;

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Some Problems in the Theory of Engineering Systems

solution is obtained for the problem of defining eigenvalues of pure-loop and pure-node circuits. A new method is developed for defining a full;

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The two-dimensional Riemann problem in gas dynamics

for mathematicians. This volume presents work on the two-dimensional Riemann problem carried out over the last 20 years by a Chinese group;

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An Introduction to Differential Geometry with Applications to Elasticity

most naturally in the derivation of the basic boundary value problems of three-dimensional elasticity and shell theory. Occasionally, portions;

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Finite-Dimensional Variational Inequalities and Complementarity Problems 1

This is part one of a two-volume work presenting a comprehensive treatment of the finite-dimensional variational inequality and;

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Introduction To The Mathematical Theory Of Vibrations Of Elastic Plates, An - By R D Mindlin

-dimensional theory of elasticity by power series expansions. The uniqueness of two-dimensional problems is also examined from the variational;

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Branching Solutions To One-dimensional Variational Problems

This book deals with the new class of one-dimensional variational problems - the problems with branching solutions. Instead of extreme;

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Tensor Calculus

"This book will prove to be a good introduction, both for the physicist who wishes to make applications and for the mathematician who;

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Finite Element Method With Heat Transfer And Fluid Mechanics

formulations. Heat transfer applications begin with the classical one-dimensional thin-rod problem, followed by the two-dimensional heat transfer;

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Biharmonic Problem in the Theory of Elasticity

This reference work offers a method of deriving exact solutions to the biharmonic equation in the context of elasticity problems, and;

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General Pontryagin-Type Stochastic Maximum Principle and Backward Stochastic Evolution Equations in Infinite Dimensions

differential equations. However, very little is known about the same problem but for controlled stochastic (infinite dimensional) evolution equations;

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Variational Methods in Nonlinear Elasticity

In less than 100 pages, this book covers the main vector variational methods developed to solve nonlinear elasticity problems. Presenting a;

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Potential Method in Mathematical Theories of Multi-Porosity Media

This monograph explores the application of the potential method to three-dimensional problems of the mathematical theories of elasticity;

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Potential Method in Mathematical Theories of Multi-Porosity Media

This monograph explores the application of the potential method to three-dimensional problems of the mathematical theories of elasticity;

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Wavelet Based Approximation Schemes for Singular Integral Equations

is that it changes a problem from its formulation in terms of unbounded differential operator to one for an integral/integro-differential operator;

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Wavelet Based Approximation Schemes for Singular Integral Equations

is that it changes a problem from its formulation in terms of unbounded differential operator to one for an integral/integro-differential operator;

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