Quenched local central limit theorem for random walks in a time-dependent balanced random environment
Keyword(s):
AbstractWe prove a quenched local central limit theorem for continuous-time random walks in $${\mathbb {Z}}^d, d\ge 2$$ Z d , d ≥ 2 , in a uniformly-elliptic time-dependent balanced random environment which is ergodic under space-time shifts. We also obtain Gaussian upper and lower bounds for quenched and (positive and negative) moment estimates of the transition probabilities and asymptotics of the discrete Green’s function.
2021 ◽
Vol 179
(3-4)
◽
pp. 1145-1181
◽
2020 ◽
Vol 130
(8)
◽
pp. 4892-4909
2004 ◽
Vol 41
(01)
◽
pp. 83-92
◽
Keyword(s):
1994 ◽
Vol 79
(1)
◽
pp. 73-92
◽
Keyword(s):
2000 ◽
Vol 2
(2)
◽
pp. 93-143
◽
Keyword(s):
Keyword(s):