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Mathematical Problems In Elacticity (V38)

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Mathematical Problems In Elacticity (V38)

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作 者:RemigioRusso 著

出 版 社:西南交通大学出版社

出版时间:

I S B N:9810225768

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内容简介

The first paper,due to Ph.Boulanger amd M.Hayes,aims at giving a complete and systematic exposition of a body of selected results concerning the propagation of finite-amplitude plane waves in a deformed Mooney-Rivlin material.Such a system,when assumed to be homgeneous,isotropic and incompressible,may be envisaged as s a “rubberlike material”.
The paper by C.O.Horgan provides a reiview of recent results concerning the decay at large spatial distnce of solutions to(systems of)elliptic partial differential equations.This problem is of great relevance in connection with the wel-known Saint-Venant principle in elasticity and also with entry flows for viscous incompressible fluids.

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目录

Preface
Collected Results on Finite Amplitude Plane Waves in Deformed Mooney-Rivlin Materials
Decay Estimates for Boundary-Value Probles in Linear and Nonlinear Continuum Mechanics
On the Traction Problem in Incompressible Linear Elasticity for Unbounded Domains
An Abstract Perturbation Problem with Symmetries Suggested by Live Boundary Problems in Elasticity
Maximun Principles in Classical Elasticity

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