Add to ORKGThe purpose of the present work is to establish decorrelation estimates at distinct energies for some random Schrödinger operator in dimension one. In particular, we establish the result for some random operators on the continuum with alloy-type potential without covering condition assumption. These results are used to give a description of the spectral statistics
We study effects of a bounded and compactly supported perturbation on multidimensional continuum ran...
We study effects of a bounded and compactly supported perturbation on multidimensional continuum ran...
We investigate spectral properties of random Schrödinger operators H_ω = - Δ + ξ_n(ω)(1 + │n│^ɑ) act...
We prove decorrelation estimates for generalized lattice Anderson models on Zd constructed with fini...
In this thesis, we will prove decorrelation estimates of eigenvalues for several models of random Sc...
Dans cette thèse, nous allons prouver des estimations de décorrelation des valeurs propres pour plus...
In this thesis, we will prove decorrelation estimates of eigenvalues for several models of random Sc...
The purpose of the present work is to establish decorrelation estimates at distinct energies for som...
This thesis consists of two parts : te random and periodic operators in dimension 1. In this part, w...
This thesis consists of two parts : te random and periodic operators in dimension 1. In this part, w...
We consider the one dimensional discrete Schrödinger operator h = h_0 + V on the full line and half ...
We study spectra of Schrödinger operators on R d. First we consider a pair of operators which differ...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
The theory of random Schrödinger operators is devoted to the mathematical analysis of quantum mechan...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
We study effects of a bounded and compactly supported perturbation on multidimensional continuum ran...
We study effects of a bounded and compactly supported perturbation on multidimensional continuum ran...
We investigate spectral properties of random Schrödinger operators H_ω = - Δ + ξ_n(ω)(1 + │n│^ɑ) act...
We prove decorrelation estimates for generalized lattice Anderson models on Zd constructed with fini...
In this thesis, we will prove decorrelation estimates of eigenvalues for several models of random Sc...
Dans cette thèse, nous allons prouver des estimations de décorrelation des valeurs propres pour plus...
In this thesis, we will prove decorrelation estimates of eigenvalues for several models of random Sc...
The purpose of the present work is to establish decorrelation estimates at distinct energies for som...
This thesis consists of two parts : te random and periodic operators in dimension 1. In this part, w...
This thesis consists of two parts : te random and periodic operators in dimension 1. In this part, w...
We consider the one dimensional discrete Schrödinger operator h = h_0 + V on the full line and half ...
We study spectra of Schrödinger operators on R d. First we consider a pair of operators which differ...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
The theory of random Schrödinger operators is devoted to the mathematical analysis of quantum mechan...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
We study effects of a bounded and compactly supported perturbation on multidimensional continuum ran...
We study effects of a bounded and compactly supported perturbation on multidimensional continuum ran...
We investigate spectral properties of random Schrödinger operators H_ω = - Δ + ξ_n(ω)(1 + │n│^ɑ) act...