Abstract
For a system in contact with several reservoirs r at different inverse-temperatures
, we describe how the Markov jump dynamics with the generalized detailed balance condition can be analyzed via a statistical physics approach of dynamical trajectories
over a long time interval
. The relevant intensive variables are the time-empirical density
, that measures the fractions of time spent in the various configurations
, and the time-empirical jump densities
, that measure the frequencies of jumps from configuration
to configuration
when it is the reservoir r that furnishes or absorbs the corresponding energy difference (
).
Access this article
The computer you are using is not registered by an institution with a subscription to this article. Please choose one of the options below.