activity
19982020
most citedEntropy Production, Fractals, and Relaxation to Equilibrium

50 citations · 546 across the 43 of their papers we have counts for

collaborators

43 papers

cond-mat.stat-mech2020★ 2 cited

What mathematical billiards teach us about statistical physics?

Péter Bálint, Thomas Gilbert, Domokos Szász +1

We survey applications of the theory of hyperbolic (and to a lesser extent non hyperbolic) billiards to some fundamental problems of statistical physics and their mathematically ri…

cond-mat.stat-mech2017

Absence of correlations in the energy exchanges of an exactly solvable model of heat transport with many degrees of freedom

Thomas Gilbert

A process based on the exactly solvable Kipnis--Marchioro--Presutti model of heat conduction [J. Stat. Phys. 27 65 (1982)] is described whereby lattice cells share their energies a…

cond-mat.stat-mech2017★ 3 cited

Heat conduction and the nonequilibrium stationary states of stochastic energy exchange processes

Thomas Gilbert

I revisit the exactly solvable Kipnis--Marchioro--Presutti model of heat conduction [J. Stat. Phys. 27 65 (1982)] and describe, for one-dimensional systems of arbitrary sizes whose…

cond-mat.stat-mech2016★ 2 cited

Dynamical contribution to the heat conductivity in stochastic energy exchanges of locally confined gases

Pierre Gaspard, Thomas Gilbert

We present a systematic computation of the heat conductivity of the Markov jump process modeling the energy exchanges in an array of locally confined hard spheres at the conduction…

math.DS2015★ 8 cited

On the limiting Markov process of energy exchanges in a rarely interacting ball-piston gas

Péter Bálint, Thomas Gilbert, Péter Nándori +2

We analyse the process of energy exchanges generated by the elastic collisions between a point-particle, confined to a two-dimensional cell with convex boundaries, and a `piston',…

cond-mat.stat-mech2015★ 2 cited

Lévy walks on lattices as multi-state processes

Giampaolo Cristadoro, Thomas Gilbert, Marco Lenci +1

Continuous-time random walks combining diffusive scattering and ballistic propagation on lattices model a class of Lévy walks. The assumption that transitions in the scattering pha…