AbstractIn this paper we study localization for ergodic families of discrete Schrödinger operators. We prove that instability of pure point spectrum implies absence of uniform localization
In this paper, we establish the Anderson localization, strong dynamical localization and the $(\frac...
Abstract. We prove that a class of discrete Schrodinger operators with a quasi-periodic potential ta...
Abstract. We study the ergodic properties of Delone-Anderson opera-tors, using the framework of rand...
AbstractIn this paper we study localization for ergodic families of discrete Schrödinger operators. ...
Abstract. We show persistence of both Anderson and dynamical local-ization in Schrödinger operators...
AbstractOur goal is to show that large classes of Schrödinger operatorsH=−Δ+VinL2(Rd) exhibit interv...
AbstractWe prove the existence with probability one of an interval of pure point spectrum for some f...
We consider the random Schr\"odinger operator on $\mathbb{R}$ obtained by perturbing the Laplacian w...
This paper analyzes spectral properties of linear Schrödinger operators under oscillatory high-ampli...
We show that discrete one-dimensional Schrödinger operators on the half-line with ergodic potentials...
We consider Schrödinger operators with ergodic potential V_ω(n) = f(T^n(ω)), n Є Z, ω Є Ω, where T :...
We examine various issues relevant to localization in the Anderson model. We show there is more to l...
We prove pure point spectrum with exponentially decaying eigenfunctions at all band edges for Schrod...
Abstract. We prove that, for a general class of random operators, the family of the unfolded eigenva...
AbstractWe prove exponential localization at all energies for one-dimensional continuous Anderson-ty...
In this paper, we establish the Anderson localization, strong dynamical localization and the $(\frac...
Abstract. We prove that a class of discrete Schrodinger operators with a quasi-periodic potential ta...
Abstract. We study the ergodic properties of Delone-Anderson opera-tors, using the framework of rand...
AbstractIn this paper we study localization for ergodic families of discrete Schrödinger operators. ...
Abstract. We show persistence of both Anderson and dynamical local-ization in Schrödinger operators...
AbstractOur goal is to show that large classes of Schrödinger operatorsH=−Δ+VinL2(Rd) exhibit interv...
AbstractWe prove the existence with probability one of an interval of pure point spectrum for some f...
We consider the random Schr\"odinger operator on $\mathbb{R}$ obtained by perturbing the Laplacian w...
This paper analyzes spectral properties of linear Schrödinger operators under oscillatory high-ampli...
We show that discrete one-dimensional Schrödinger operators on the half-line with ergodic potentials...
We consider Schrödinger operators with ergodic potential V_ω(n) = f(T^n(ω)), n Є Z, ω Є Ω, where T :...
We examine various issues relevant to localization in the Anderson model. We show there is more to l...
We prove pure point spectrum with exponentially decaying eigenfunctions at all band edges for Schrod...
Abstract. We prove that, for a general class of random operators, the family of the unfolded eigenva...
AbstractWe prove exponential localization at all energies for one-dimensional continuous Anderson-ty...
In this paper, we establish the Anderson localization, strong dynamical localization and the $(\frac...
Abstract. We prove that a class of discrete Schrodinger operators with a quasi-periodic potential ta...
Abstract. We study the ergodic properties of Delone-Anderson opera-tors, using the framework of rand...
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