Abstract. The paper is devoted to four spectral problems for the Lam¶e system of linear elasticity in domains of R3 with compact connected boundary S. The frequency is ¯xed in the upper closed half-plane; the spectral parameter enters into the boundary or transmission conditions on S. Two cases are investigated: (1) S is C1; (2) S is Lipschitz
International audienceIn this work, a biharmonic equation with an impedance (non standard) boundary ...
AbstractWe study the invertibility of βI+K and βI+K′ in L2(∂Ω) for β∈R∖[−12,12] where K,K′ are doubl...
International audienceIn this work, a biharmonic equation with an impedance (non standard) boundary ...
We consider a spectral homogenization problem for the linear elasticity system posed in a domain of...
This paper is devoted to some transmission problems for the Laplace and linear elasticity operators ...
We present the complete version including proofs of the results announced in [van der Mee C., Pivova...
We present the complete version including proofs of the results announced in [1]. Namely, for the pr...
AbstractWe analyze the finite element approximation of the spectral problem for the linear elasticit...
We study the system of linear elasticity in an exterior domain in R3 with Neumann boundary condition...
The aim of this paper is to establish a representation formula for the solutions of the Lamé-Navier ...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
International audienceIn this paper, we present a mixed formulation of a spectral element approximat...
International audienceIn this work, a biharmonic equation with an impedance (non standard) boundary ...
AbstractWe study the invertibility of βI+K and βI+K′ in L2(∂Ω) for β∈R∖[−12,12] where K,K′ are doubl...
International audienceIn this work, a biharmonic equation with an impedance (non standard) boundary ...
We consider a spectral homogenization problem for the linear elasticity system posed in a domain of...
This paper is devoted to some transmission problems for the Laplace and linear elasticity operators ...
We present the complete version including proofs of the results announced in [van der Mee C., Pivova...
We present the complete version including proofs of the results announced in [1]. Namely, for the pr...
AbstractWe analyze the finite element approximation of the spectral problem for the linear elasticit...
We study the system of linear elasticity in an exterior domain in R3 with Neumann boundary condition...
The aim of this paper is to establish a representation formula for the solutions of the Lamé-Navier ...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
We consider a spectral problem for the Laplacian operator in a planar T-like shaped thin structure Ω...
International audienceIn this paper, we present a mixed formulation of a spectral element approximat...
International audienceIn this work, a biharmonic equation with an impedance (non standard) boundary ...
AbstractWe study the invertibility of βI+K and βI+K′ in L2(∂Ω) for β∈R∖[−12,12] where K,K′ are doubl...
International audienceIn this work, a biharmonic equation with an impedance (non standard) boundary ...