15 citations · 31 across the 6 of their papers we have counts for
6 papers
Refined universality for critical KCM: lower bounds
Ivailo Hartarsky, Laure Marêché
We study a general class of interacting particle systems called kinetically constrained models (KCM) in two dimensions tightly linked to the monotone cellular automata called boots…
Exponential convergence to equilibrium in supercritical kinetically constrained models at high temperature
Laure Marêché
Kinetically constrained models (KCMs) were introduced by physicists to model the liquid-glass transition. They are interacting particle systems on in which each elem…
Exponential convergence to equilibrium for the d-dimensional East model
Laure Marêché
Kinetically constrained models (KCMs) are interacting particle systems on with a continuous-time constrained Glauber dynamics, which were introduced by physicists to model th…
Universality for critical KCM: infinite number of stable directions
Ivailo Hartarsky, Laure Marêché, Cristina Toninelli
Kinetically constrained models (KCM) are reversible interacting particle systems on with continuous-time constrained Glauber dynamics. They are a natural non-monoton…
Exact asymptotics for Duarte and supercritical rooted kinetically constrained models
Laure Marêché, Fabio Martinelli, Cristina Toninelli
Kinetically constrained models (KCM) are reversible interacting particle systems on with continuous time Markov dynamics of Glauber type, which represent a natural st…
Combinatorics for general kinetically constrained spin models
Laure Marêché
We study the set of possible configurations for a general kinetically constrained model (KCM), a non monotone version of the -bootstrap percolation cellular automata.…