AbstractWe consider the operator −Δ−αgraddiv acting on an exterior domain Ω in Rn (with α>0 and n=2,3) subject to Dirichlet boundary conditions. The spectral resolution for the operator is written in terms of an expansion of generalized eigenfunctions
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
Based on the idea of separation of variables, a spectral theory for the three-dimensional, stationar...
This paper provides eigenfunction expansions associated with the stationary problems for elastic wav...
AbstractThis paper is a discussion of the perturbation of operators in certain of their invariant su...
AbstractWe develop spectral theorems for a certain class of (non-) selfadjoint differential operator...
It has long been known that certain integral transforms and Fourier-type series can be used methodic...
AbstractFor a nonspectral differential operator L determined by −D2, sufficient conditions are estab...
It has long been known that certain integral transforms and Fourier-type series can be used methodic...
AbstractThe present paper deals with the spectral properties of boundary eigenvalue problems for dif...
The elastic Neumann-Poincaré (eNP) operator is a boundary integral operator that appears naturally w...
AbstractMany wave propagation phenomena in classical physics are governed by equations that can be r...
© 2017, Pleiades Publishing, Ltd.We study the problem on the eigenvibrations of a bar with an elasti...
AbstractAn eigenfunction expansion theorem is proved under certain assumptions about a nonselfadjoin...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
Based on the idea of separation of variables, a spectral theory for the three-dimensional, stationar...
This paper provides eigenfunction expansions associated with the stationary problems for elastic wav...
AbstractThis paper is a discussion of the perturbation of operators in certain of their invariant su...
AbstractWe develop spectral theorems for a certain class of (non-) selfadjoint differential operator...
It has long been known that certain integral transforms and Fourier-type series can be used methodic...
AbstractFor a nonspectral differential operator L determined by −D2, sufficient conditions are estab...
It has long been known that certain integral transforms and Fourier-type series can be used methodic...
AbstractThe present paper deals with the spectral properties of boundary eigenvalue problems for dif...
The elastic Neumann-Poincaré (eNP) operator is a boundary integral operator that appears naturally w...
AbstractMany wave propagation phenomena in classical physics are governed by equations that can be r...
© 2017, Pleiades Publishing, Ltd.We study the problem on the eigenvibrations of a bar with an elasti...
AbstractAn eigenfunction expansion theorem is proved under certain assumptions about a nonselfadjoin...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
International audienceThe spectral decomposition of the elastic wave operator in a layered isotropic...
Based on the idea of separation of variables, a spectral theory for the three-dimensional, stationar...