For the Neumann-Poincare operator in 3D elasticity, the location of the essential spectrum is found, both for a homogeneous and non-homogeneous material and the rate of convergence of eigenvalues to the tips of the essential spectrum is estimated
The elastic Neumann-Poincaré (eNP) operator is a boundary integral operator that appears naturally w...
This article constructs a surface whose Neumann-Poincare (NP) integral operator has infinitely many ...
The three-dimensional spectral elasticity problem is studied in an anisotropic and inhomogeneous sol...
We consider the Neumann-Poincar'e (double layer potential) operator in 3D elasicity on a smooth clos...
For polynomially compact pseudodifferential operators a method is developed for finding asymptotics ...
When holes or hard elastic inclusions are closely located, stress which is the gradient of the solut...
For polynomially compact pseudodifferential operators a method is developed for finding asymptotics ...
When holes or hard elastic inclusions are closely located, stress which is the gradient of the solut...
Exploiting the homogeneous structure of a wedge in the complex plane, we compute the spectrum of the...
Abstract We investigate in a quantitative way the plasmon resonance at eigenvalues and the essential...
International audienceThe Neumann-Poincaré operator naturally appears in the integral formulation of...
International audienceWe study the spectrum of the Neumann-Poincaré operator for 2 close-to-touching...
We consider the biharmonic operator subject to homogeneous boundary conditions of Neumann type on a ...
We present here a theoretical study of eigenmodes in axisymmetric elastic layers. The mathematical ...
This article constructs a surface whose Neumann--Poincaré (NP) integral operator has infinitely many...
The elastic Neumann-Poincaré (eNP) operator is a boundary integral operator that appears naturally w...
This article constructs a surface whose Neumann-Poincare (NP) integral operator has infinitely many ...
The three-dimensional spectral elasticity problem is studied in an anisotropic and inhomogeneous sol...
We consider the Neumann-Poincar'e (double layer potential) operator in 3D elasicity on a smooth clos...
For polynomially compact pseudodifferential operators a method is developed for finding asymptotics ...
When holes or hard elastic inclusions are closely located, stress which is the gradient of the solut...
For polynomially compact pseudodifferential operators a method is developed for finding asymptotics ...
When holes or hard elastic inclusions are closely located, stress which is the gradient of the solut...
Exploiting the homogeneous structure of a wedge in the complex plane, we compute the spectrum of the...
Abstract We investigate in a quantitative way the plasmon resonance at eigenvalues and the essential...
International audienceThe Neumann-Poincaré operator naturally appears in the integral formulation of...
International audienceWe study the spectrum of the Neumann-Poincaré operator for 2 close-to-touching...
We consider the biharmonic operator subject to homogeneous boundary conditions of Neumann type on a ...
We present here a theoretical study of eigenmodes in axisymmetric elastic layers. The mathematical ...
This article constructs a surface whose Neumann--Poincaré (NP) integral operator has infinitely many...
The elastic Neumann-Poincaré (eNP) operator is a boundary integral operator that appears naturally w...
This article constructs a surface whose Neumann-Poincare (NP) integral operator has infinitely many ...
The three-dimensional spectral elasticity problem is studied in an anisotropic and inhomogeneous sol...
DOI
Add to ORKG