Add to ORKGWe investigate spectral properties of random Schrödinger operators H_ω = - Δ + ξ_n(ω)(1 + │n│^ɑ) acting on l^2(Z^d), where ξ_n, are independent random variables uniformly distributed on [0, 1]
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
The domain of this thesis is included in the general theory of discrete one dimensional random opera...
In this paper we study the negative eigenvalues λj(V) of the Schrödinger operator − ∆ − V (x), x ∈ ...
We investigate spectral properties of random Schrödinger operators H_ω = - Δ + ξ_n(ω)(1 + │n│^ɑ) act...
The theory of random Schrödinger operators is devoted to the mathematical analysis of quantum mechan...
We prove that the eigenvalues of a continuum random Schrödinger operator −∆ + Vω of Anderson type, w...
We prove that the eigenvalues of a continuum random Schrödinger operator −∆ + Vω of Anderson type, w...
We study spectra of Schrödinger operators on R d. First we consider a pair of operators which differ...
We prove that the eigenvalues of a continuum random Schrödinger operator −∆ + Vω of Anderson type, w...
AbstractConsidered are random Schrödinger operators on L2(Rd) that are stationary and metrically tra...
We consider the one dimensional discrete Schrödinger operator h = h_0 + V on the full line and half ...
Abstract. We investigate spectral properties of a discrete random displacement model, a Schrödinger...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
We consider Schr\"odinger operator with random decaying potential on $\ell^2 ({\bf Z}^d)$ and showed...
Some results were improved and some proofs simplified.We prove some new pointwise-in-energy bounds o...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
The domain of this thesis is included in the general theory of discrete one dimensional random opera...
In this paper we study the negative eigenvalues λj(V) of the Schrödinger operator − ∆ − V (x), x ∈ ...
We investigate spectral properties of random Schrödinger operators H_ω = - Δ + ξ_n(ω)(1 + │n│^ɑ) act...
The theory of random Schrödinger operators is devoted to the mathematical analysis of quantum mechan...
We prove that the eigenvalues of a continuum random Schrödinger operator −∆ + Vω of Anderson type, w...
We prove that the eigenvalues of a continuum random Schrödinger operator −∆ + Vω of Anderson type, w...
We study spectra of Schrödinger operators on R d. First we consider a pair of operators which differ...
We prove that the eigenvalues of a continuum random Schrödinger operator −∆ + Vω of Anderson type, w...
AbstractConsidered are random Schrödinger operators on L2(Rd) that are stationary and metrically tra...
We consider the one dimensional discrete Schrödinger operator h = h_0 + V on the full line and half ...
Abstract. We investigate spectral properties of a discrete random displacement model, a Schrödinger...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
We consider Schr\"odinger operator with random decaying potential on $\ell^2 ({\bf Z}^d)$ and showed...
Some results were improved and some proofs simplified.We prove some new pointwise-in-energy bounds o...
We prove a unique continuation principle for spectral projections of Schrödinger operators. We consi...
The domain of this thesis is included in the general theory of discrete one dimensional random opera...
In this paper we study the negative eigenvalues λj(V) of the Schrödinger operator − ∆ − V (x), x ∈ ...