activity
19982005
most citedTemperature in nonequilibrium systems with conserved energy

28 citations · 124 across the 7 of their papers we have counts for

collaborators

8 papers

cond-mat.stat-mech200513 cited

Maxwell and very hard particle models for probabilistic ballistic annihilation: hydrodynamic description

Francois Coppex, Michel Droz, Emmanuel Trizac

The hydrodynamic description of probabilistic ballistic annihilation, for which no conservation laws hold, is an intricate problem with hard sphere-like dynamics for which no exact…

cond-mat.stat-mech200416 cited

Non-equilibrium temperatures in steady-state systems with conserved energy

Eric Bertin, Olivier Dauchot, Michel Droz

We study a class of non-equilibrium lattice models describing local redistributions of a globally conserved quantity, which is interpreted as an energy. A particular subclass can b…

cond-mat.stat-mech200413 cited

Hydrodynamics of probabilistic ballistic annihilation

Francois Coppex, Michel Droz, Emmanuel Trizac

We consider a dilute gas of hard spheres in dimension that upon collision either annihilate with probability or undergo an elastic scattering with probability .…

cond-mat.stat-mech200428 cited

Temperature in nonequilibrium systems with conserved energy

Eric Bertin, Olivier Dauchot, Michel Droz

We study a class of nonequilibrium lattice models which describe local redistributions of a globally conserved energy. A particular subclass can be solved analytically, allowing to…

q-bio.PE200318 cited

Extinction dynamics of Lotka-Volterra ecosystems on evolving networks

Francois Coppex, Michel Droz, Adam Lipowski

We study a model of a multi-species ecosystem described by Lotka-Volterra-like equations. Interactions among species form a network whose evolution is determined by the dynamics of…

cond-mat.stat-mech200314 cited

Probabilistic ballistic annihilation with continuous velocity distributions

Francois Coppex, Michel Droz, Emmanuel Trizac

We investigate the problem of ballistically controlled reactions where particles either annihilate upon collision with probability , or undergo an elastic shock with probability…