We analytically compute the full counting statistics of charge transfer in a classical
automaton of interacting charged particles. Deriving a closed-form expression for the …

Recent work has shown the effectiveness of tensor network methods for computing large
deviation functions in constrained stochastic models in the infinite time limit. Here we show …

Introducing a general class of one-dimensional single-file systems (meaning that particle
crossings are prohibited) of interacting hardcore particles with internal degrees of freedom …

We study the dynamics of a classical circuit corresponding to a discrete-time deterministic
kinetically constrained East model. We show that--despite being deterministic--this" Floquet …

The study of dynamical large deviations allows for a characterization of stationary states of
lattice gas models out of equilibrium conditioned on averages of dynamical observables …

We study the dynamics of a classical circuit corresponding to a discrete-time version of the
kinetically constrained East model. We show that this classical “Floquet-East” model …

We study two tightly related classes of statistical mechanics models on the two-dimensional
square lattice—kinetically constrained models and bootstrap percolation. The former arose …

Considering the large deviations of activity and current in the Asymmetric Simple Exclusion
Process (ASEP), we show that there exists a non-trivial correspondence between the joint …

We study the large-time asymptotic of renewal-reward processes with a heavy-tailed waiting
time distribution. It is known that the heavy tail of the distribution produces an extremely slow …

We introduce a reaction-path statistical mechanics formalism based on the principle of large
deviations to quantify the kinetics of single-molecule enzymatic reaction processes under …