Mathematical Problems in ElasticityIn this volume, five papers are collected that give a good sample of the problems and the results characterizing some recent trends and advances in this theory. Some of them are devoted to the improvement of a general abstract knowledge of the behavior of elastic bodies, while the others mainly deal with more applicative topics. |
Contents
Preface | 1 |
Decay Estimates for BoundaryValue Problems in Linear | 47 |
On the Traction Problem in Incompressible Linear Elasticity | 91 |
An Abstract Perturbation Problem with Symmetries | 129 |
Maximum Principles in Classical Elasticity | 157 |
Preface vii | |
CHAPTER II | 22 |
CHAPTER III | 33 |
CHAPTER IV | 87 |
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Common terms and phrases
acoustic axes aether aether drift affine representation assume atom axis B-¹a B-¹b B¯¹a basic static deformation biharmonic equation Bohr boundary conditions boundary value C(Vu century constant decay estimates decay rate defined denote domains Einstein elasticity elastostatics electric electron elliptic energy energy-flux velocity exponential decay finite follows function Galileo given heat Heisenberg Hence Horgan and Payne Laplace's equation Lemma linear subspace mapping Math mathematical maximum principle Mech Michelson motion Muybridge Navier-Stokes equations Newton nonlinear obtained optical partial differential equations photons physicists physics plane polarisation directions polarized propagation direction quantized quantum mechanics ray slowness ray surface Royal Society Rumford Saint-Venant Saint-Venant's principle satisfies scientific scientists second-order semi-infinite strip slowness surface solution to system spatial decay Stokes flow stress Talbot tensor Theorem theory v²(a v²(b vector Vu)² dv wave propagating wave speeds wavelength Wheatstone x₁ Y₁ yields ав
References to this book
Proceedings, "WASCOM 99": 10th Conference on Waves and Stability in ... Vincenzo Ciancio Limited preview - 2001 |