Geometric optics for surface waves in nonlinear elasticity

Geometric optics for surface waves in nonlinear elasticity / Jean-François Coulombel, Mark Williams.

This work is devoted to the analysis of high frequency solutions to the equations of nonlinear elasticity in a half-space. The authors consider surface waves (or more precisely, Rayleigh waves) arising in the general class of isotropic hyperelastic models, which includes in particular the Saint Vena...

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Bibliographic Details
Main Authors: Coulombel, Jean-François (Author), Williams, Mark (Author)
Format: eBook
Language:English
Published: Providence : American Mathematical Society, [2020].
Series:Memoirs of the American Mathematical Society ; no. 1271.
Subjects:
Elasticity > Mathematical models.
Elasticidad > Modelos matemáticos
Elasticity > Mathematical models
Partial differential equations > Hyperbolic equations and systems [See also 58J45] > Nonlinear second-order hyperbolic equations.
Mechanics of deformable solids > Elastic materials > Nonlinear elasticity.
Optics, electromagnetic theory {For quantum optics, see 81V80} > General > Geometric optics.
Online Access:Click for online access

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