International audienceThis paper is devoted to semiclassical estimates of the eigenvalues of the Pauli operator on a bounded open set whose boundary carries Dirichlet conditions. Assuming that the magnetic field is positive and a few generic conditions, we establish the simplicity of the eigenvalues and provide accurate asymptotic estimates involving Segal-Bargmann and Hardy spaces associated with the magnetic field
AbstractThe spectra of quadratic Schrödinger operators in general dimensional Euclidean spaces are d...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...
International audienceThis paper is devoted to semiclassical estimates of the eigenvalues of the Pau...
International audienceThis paper is devoted to the semiclassical analysis of the spectrum of the Dir...
AbstractThe main purpose of the present paper is to investigate the semiclassical asymptotics of eig...
We consider the semi-classical Dirichlet Pauli operator in bounded connected domains in the plane, a...
AbstractWe consider Schrödinger operators with magnetic fields on a two-dimensional compact manifold...
AbstractWe consider Schrödinger operators with magnetic fields on a two-dimensional compact manifold...
Abstract. We consider the Pauli operator H(b, V) acting in L2 (R2;C2). We describe a class of oscill...
We consider the eigenvalues of the magnetic Laplacian on a bounded domain Omega of R-2 with uniform ...
We study the eigenvalues of the magnetic Schroedinger operator associated with a magnetic potentia...
We consider the spectrum of a two-dimensional Pauli operator with a compactly supported electric pot...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
AbstractThe spectra of quadratic Schrödinger operators in general dimensional Euclidean spaces are d...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...
International audienceThis paper is devoted to semiclassical estimates of the eigenvalues of the Pau...
International audienceThis paper is devoted to the semiclassical analysis of the spectrum of the Dir...
AbstractThe main purpose of the present paper is to investigate the semiclassical asymptotics of eig...
We consider the semi-classical Dirichlet Pauli operator in bounded connected domains in the plane, a...
AbstractWe consider Schrödinger operators with magnetic fields on a two-dimensional compact manifold...
AbstractWe consider Schrödinger operators with magnetic fields on a two-dimensional compact manifold...
Abstract. We consider the Pauli operator H(b, V) acting in L2 (R2;C2). We describe a class of oscill...
We consider the eigenvalues of the magnetic Laplacian on a bounded domain Omega of R-2 with uniform ...
We study the eigenvalues of the magnetic Schroedinger operator associated with a magnetic potentia...
We consider the spectrum of a two-dimensional Pauli operator with a compactly supported electric pot...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
AbstractThe spectra of quadratic Schrödinger operators in general dimensional Euclidean spaces are d...
This article is concerned with uniqueness and stability issues for the inverse spectral problem of r...
Inequalities are derived for sums and quotients of eigenvalues of magnetic Schrödinger operators wit...