AbstractWe construct oscillating–decaying solutions for the general inhomogeneous anisotropic elasticity system. We also prove the Runge approximation property for the inhomogeneous transversely isotropic elasticity system. We apply the oscillating–decaying solutions and the Runge approximation property to the inverse problem of identifying an inclusion or a cavity embedded in a transversely isotropic elastic medium
We study general anisotropic elastic media that have a disjoint wave mode, and extend results from m...
We derive asymptotic expansions for the displacement at the boundary of a smooth, elastic body in th...
A three-dimensional elasticity solution is obtained for a transversely isotropic solid containing an...
AbstractWe construct oscillating–decaying solutions for the general inhomogeneous anisotropic elasti...
International audienceThe inverse problem discussed here is the identification of the distributed el...
The two-dimensional elastic inclusion problem is formulated for an anisotropic medium. Explicit solu...
Abstract We study the determination of some rigid inclusions immersed in an isotropic elastic medium...
A method is developed within the framework of Synge\u27s function-space interpretation of problems i...
In this thesis, the inverse problem of determining the position and the shape of an obstacle in stat...
AbstractThe paper presents a three-dimensional solution to the equilibrium equations for linear elas...
We present a systematic approach to the derivation of complete solutions for three-dimensional tran...
A new method for computation of the fundamental solution of electrodynamics for general anisotropic ...
In this note we review some recent results concerning the inverse inclusion problem. In particular w...
A three-dimensional elasticity solution is obtained for a transversely isotropic solid containing an...
International audienceWe derive asymptotic expansions for the displacement at the boundary of a smoo...
We study general anisotropic elastic media that have a disjoint wave mode, and extend results from m...
We derive asymptotic expansions for the displacement at the boundary of a smooth, elastic body in th...
A three-dimensional elasticity solution is obtained for a transversely isotropic solid containing an...
AbstractWe construct oscillating–decaying solutions for the general inhomogeneous anisotropic elasti...
International audienceThe inverse problem discussed here is the identification of the distributed el...
The two-dimensional elastic inclusion problem is formulated for an anisotropic medium. Explicit solu...
Abstract We study the determination of some rigid inclusions immersed in an isotropic elastic medium...
A method is developed within the framework of Synge\u27s function-space interpretation of problems i...
In this thesis, the inverse problem of determining the position and the shape of an obstacle in stat...
AbstractThe paper presents a three-dimensional solution to the equilibrium equations for linear elas...
We present a systematic approach to the derivation of complete solutions for three-dimensional tran...
A new method for computation of the fundamental solution of electrodynamics for general anisotropic ...
In this note we review some recent results concerning the inverse inclusion problem. In particular w...
A three-dimensional elasticity solution is obtained for a transversely isotropic solid containing an...
International audienceWe derive asymptotic expansions for the displacement at the boundary of a smoo...
We study general anisotropic elastic media that have a disjoint wave mode, and extend results from m...
We derive asymptotic expansions for the displacement at the boundary of a smooth, elastic body in th...
A three-dimensional elasticity solution is obtained for a transversely isotropic solid containing an...