activity
19922025
most citedKirkwood-Dirac nonclassicality, support uncertainty and complete incompatibility

62 citations · 385 across the 27 of their papers we have counts for

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6 papers · 1 filter

math-ph2017★ 10 cited

A rigourous demonstration of the validity of Boltzmann's scenario for the spatial homogenization of a freely expanding gas and the equilibration of the Kac ring

Stephan De Bievre, Paul E. Parris

Boltzmann provided a scenario to explain why individual macroscopic systems composed of a large number of microscopic constituents are inevitably (i.e., with overwhelming proba…

math-ph2015

Spectral Analysis of a Model for Quantum Friction

Stephan De Bièvre, Jérémy Faupin, Baptiste Schubnel

An otherwise free classical particle moving through an extended spatially homogeneous medium with which it may exchange energy and momentum will undergo a frictional drag force in…

math-ph2010★ 13 cited

Scattering induced current in a tight-binding band

Laurent Bruneau, Stephan De Bievre, Claude-Alain Pillet

In the single band tight-binding approximation, we consider the transport properties of an electron in a homogeneous static electric field. We show that repeated interactions of th…

math-ph2010★ 1 cited

On (in)elastic non-dissipative Lorentz gases and the (in)stability of classical pulsed and kicked rotors

B. Aguer, S. De Bièvre

We study numerically and theoretically the -dimensional Hamiltonian motion of fast particles through a field of scatterers, modeled by bounded, localized, (time-dependent) poten…

math-ph2009★ 36 cited

Classical motion in force fields with short range correlations

B. Aguer, S. De Bievre, P. Lafitte +1

We study the long time motion of fast particles moving through time-dependent random force fields with correlations that decay rapidly in space, but not necessarily in time. The ti…

math-ph1999★ 53 cited

Dynamical Localization for the Random Dimer Model

S. De Bièvre, F. Germinet

We study the one-dimensional random dimer model, with Hamiltonian , where for all and where the are i.i.d. Bernoulli random variab…