Quenched invariance principle for random walks with time-dependent   ergodic degenerate weights
  We study a continuous-time random walk, $X$, on $\mathbb{Z}^d$ in an environment of dynamic random conductances taking values in $(0, \infty)$. We assume that the law of the conductances is ergodic with respect to space-time shifts. We prove a quenched invariance principle for the Markov process $X$ under some moment conditions on the environment. The key result on the sublinearity of the corrector is obtained by Moser's iteration scheme. 
Sebastian Andres and Alberto Chiarini and Jean-Dominique Deuschel and   Martin Slowik
math.PR