23 citations · 74 across the 11 of their papers we have counts for
13 papers
Quantitative ergodicity for the symmetric exclusion process with stationary initial data
L. Bertini, N. Cancrini, G. Posta
We consider the symmetric exclusion process on the -dimensional lattice with translational invariant and ergodic initial data. It is then known that as diverges the distribu…
Mixing time for the Repeated Balls into Bins dynamics
Nicoletta Cancrini, Gustavo Posta
We estimate the mixing time of the a nonreversible finite Markov chain called Repeated Balls-into-Bins (RBB) process. This process is a discrete time conservative interacting parti…
Propagation of chaos for a General Balls into Bins dynamics
Nicoletta Cancrini, Gustavo Posta
Consider balls initially placed in bins. At each time step take a ball from each non-empty bin and \emph{randomly} reassign the balls into the bins.We call this finite Mark…
Propagation of Chaos for a Balls into Bins Model
Nicoletta Cancrini, Gustavo Posta
Consider a finite number of balls initially placed in bins. At each time step a ball is taken from each non-empty bin. Then all the balls are uniformly reassigned into bins. Th…
Ensemble dependence of fluctuations and the canonical/micro-canonical equivalence of ensembles
Nicoletta Cancrini, Stefano Olla
We study the equivalence of microcanonical and canonical ensembles in continuous systems, in the sense of the convergence of the corresponding Gibbs measures. This is obtained by p…
Mixing time of a kinetically constrained spin model on trees: power law scaling at criticality
Nicoletta Cancrini, Fabio Martinelli, Cyril Roberto +1
On the rooted -ary tree we consider a 0-1 kinetically constrained spin model in which the occupancy variable at each node is re-sampled with rate one from the Bernoulli(p) measu…