Add to ORKGThe analysis of discrete Schrödinger operators of the form (hu)(n) = u(n + 1) + u(n − 1) + λ tan(παn + θ) u(n) is discussed. Depending on Diophantine properties of α, the spectrum may be dense point, singular continuous or a mixture of the two
Using control of the growth of the transfer matrices, we discuss the spectral analysis of continuum ...
We review the recent rigorous literature on the one-dimensional Schrödinger equation, H = −d2/dx2 + ...
AbstractSpectrum of the second-order differential operator with periodic point interactions in L2(R)...
The analysis of discrete Schrödinger operators of the form (hu)(n) = u(n + 1) + u(n − 1) + λ tan(παn...
We prove that one-dimensional Schrödinger operators with even almost periodic potential have no poin...
We review the recent rigorous literature on the one-dimensional Schrödinger equation, H = −d²/dx² + ...
We consider discrete quasiperiodic Schrödinger operators with analytic samplingfunctions. The thesis...
We review the recent rigorous literature on the one dimensional Schördinger equation, H=−d²/dx²+V(x)...
We study the spectral theory of ergodic Schrödinger operators.The focus is on multi-dimensional Schr...
We consider the one dimensional discrete Schrödinger operator h = h_0 + V on the full line and half ...
Schrödinger operators on the half line. More precisely, the perturbations we consider satisfy a gene...
This PhD. thesis consists of theorems concerning the spectral theory of CMV and Schrödinger operator...
Spectral properties of 1-D Schrödinger operators HX,α := − d2 dx2 + xn∈X αnδ(x − xn) with local poin...
We generalize the approach to localization in one dimension introduced by Kunz-Souillard, and refine...
Let H = −∆+ V be defined on Rd with smooth potential V, such that V (x) = V (x+ n) , for all n ∈ Zd...
Using control of the growth of the transfer matrices, we discuss the spectral analysis of continuum ...
We review the recent rigorous literature on the one-dimensional Schrödinger equation, H = −d2/dx2 + ...
AbstractSpectrum of the second-order differential operator with periodic point interactions in L2(R)...
The analysis of discrete Schrödinger operators of the form (hu)(n) = u(n + 1) + u(n − 1) + λ tan(παn...
We prove that one-dimensional Schrödinger operators with even almost periodic potential have no poin...
We review the recent rigorous literature on the one-dimensional Schrödinger equation, H = −d²/dx² + ...
We consider discrete quasiperiodic Schrödinger operators with analytic samplingfunctions. The thesis...
We review the recent rigorous literature on the one dimensional Schördinger equation, H=−d²/dx²+V(x)...
We study the spectral theory of ergodic Schrödinger operators.The focus is on multi-dimensional Schr...
We consider the one dimensional discrete Schrödinger operator h = h_0 + V on the full line and half ...
Schrödinger operators on the half line. More precisely, the perturbations we consider satisfy a gene...
This PhD. thesis consists of theorems concerning the spectral theory of CMV and Schrödinger operator...
Spectral properties of 1-D Schrödinger operators HX,α := − d2 dx2 + xn∈X αnδ(x − xn) with local poin...
We generalize the approach to localization in one dimension introduced by Kunz-Souillard, and refine...
Let H = −∆+ V be defined on Rd with smooth potential V, such that V (x) = V (x+ n) , for all n ∈ Zd...
Using control of the growth of the transfer matrices, we discuss the spectral analysis of continuum ...
We review the recent rigorous literature on the one-dimensional Schrödinger equation, H = −d2/dx2 + ...
AbstractSpectrum of the second-order differential operator with periodic point interactions in L2(R)...