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math-ph2020

On non-selfadjoint operators with finite discrete spectrum

Olivier Bourget, Diomba Sambou, Amal Taarabt

We consider some compact non-selfadjoint perturbations of fibered one-dimensional discrete Schrödinger operators. We show that the perturbed operator exhibits finite discrete spect…

math-ph2020

One-dimensional Discrete Anderson Model in a Decaying Random Potential: from a.c. Spectrum to Dynamical Localization

Olivier Bourget, Gregorio R. Moreno Flores, Amal Taarabt

We consider a one-dimensional Anderson model where the potential decays in average like , . This simple model is known to display a rich phase diagram with different k…

math-ph2020

One-dimensional Discrete Dirac Operators in a Decaying Random Potential I: Spectrum and Dynamics

Olivier Bourget, Gregorio R. Moreno Flores, Amal Taarabt

We study the spectrum and dynamics of a one-dimensional discrete Dirac operator in a random potential obtained by damping an i.i.d. environment with an envelope of type fo…

math-ph2020

Dynamical Localization for the One-dimensional Continuum Anderson Model in a Decaying Random Potential

Olivier Bourget, Gregorio R. Moreno Flores, Amal Taarabt

We consider a one-dimensional continuum Anderson model where the potential decays in average like , . We show dynamical localization for and provide co…

math-ph2017

Resonances on regular tree graphs

Olivier Bourget, Diomba Sambou, Amal Taarabt

We investigate the distribution of the resonances near spectral thresholds of Laplace operators on regular tree graphs with -fold branching, , perturbed by nonself-adj…

math-ph2015

Dynamical localization of Dirac particles in electromagnetic fields with dominating magnetic potentials

Jean-Marie Barbaroux, Josef Mehringer, Edgardo Stockmeyer +1

We consider two-dimensional massless Dirac operators in a radially symmetric electromagnetic field. In this case the fields may be described by one-dimensional electric and magneti…