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
AbstractThe method of Gershgorin disks, giving an estimate of eigenvalues of a matrix, is extended t...
For a class of random Schrodinger operators in L2(R(d)) H(omega) = -DELTA + SIGMA(j is-an-element-of...
Abstract. We prove that, for a general class of random operators, the family of the unfolded eigenva...
AbstractIn this paper we study localization for ergodic families of discrete Schrödinger operators. ...
Abstract. We prove that a class of discrete Schrodinger operators with a quasi-periodic potential ta...
AbstractWe prove the existence with probability one of an interval of pure point spectrum for some f...
We consider discrete one-dimensional Schrödinger operators with minimally ergodic, aperiodic potenti...
AbstractOur goal is to show that large classes of Schrödinger operatorsH=−Δ+VinL2(Rd) exhibit interv...
AbstractFor a class of random Schrödinger operators in L2(Rd where qj are continuous independent ide...
International audienceWe study spectral properties of a family of (Hp, x)x in X, indexed by a non-ne...
We study the spectrum and the dynamical localization of some discrete quantum systems with uniform ...
We study discrete quasiperiodic Schrödinger operators on ℓ2(ℤ) with potentials defined by γ-Hölder f...
AbstractIn this paper we consider the discrete one-dimensional Schrödinger operator with quasi-perio...
We give new examples of discrete Schrödinger operators with potentials taking finitely many values t...
We generalize the approach to localization in one dimension introduced by Kunz-Souillard, and refine...
AbstractThe method of Gershgorin disks, giving an estimate of eigenvalues of a matrix, is extended t...
For a class of random Schrodinger operators in L2(R(d)) H(omega) = -DELTA + SIGMA(j is-an-element-of...
Abstract. We prove that, for a general class of random operators, the family of the unfolded eigenva...
AbstractIn this paper we study localization for ergodic families of discrete Schrödinger operators. ...
Abstract. We prove that a class of discrete Schrodinger operators with a quasi-periodic potential ta...
AbstractWe prove the existence with probability one of an interval of pure point spectrum for some f...
We consider discrete one-dimensional Schrödinger operators with minimally ergodic, aperiodic potenti...
AbstractOur goal is to show that large classes of Schrödinger operatorsH=−Δ+VinL2(Rd) exhibit interv...
AbstractFor a class of random Schrödinger operators in L2(Rd where qj are continuous independent ide...
International audienceWe study spectral properties of a family of (Hp, x)x in X, indexed by a non-ne...
We study the spectrum and the dynamical localization of some discrete quantum systems with uniform ...
We study discrete quasiperiodic Schrödinger operators on ℓ2(ℤ) with potentials defined by γ-Hölder f...
AbstractIn this paper we consider the discrete one-dimensional Schrödinger operator with quasi-perio...
We give new examples of discrete Schrödinger operators with potentials taking finitely many values t...
We generalize the approach to localization in one dimension introduced by Kunz-Souillard, and refine...
AbstractThe method of Gershgorin disks, giving an estimate of eigenvalues of a matrix, is extended t...
For a class of random Schrodinger operators in L2(R(d)) H(omega) = -DELTA + SIGMA(j is-an-element-of...
Abstract. We prove that, for a general class of random operators, the family of the unfolded eigenva...
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