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- W2969394055 abstract "We prove upper bounds on the transition probabilities of random walks with i.i.d. random conductances with a polynomial lower tail near $0$. We consider both constant and variable speed models. Our estimates are sharp. As a consequence, we derive local central limit theorems, parabolic Harnack inequalities and Gaussian bounds for the heat kernel. Some of the arguments are robust and applicable for random walks on general graphs. Such results are stated under a general setting." @default.
- W2969394055 created "2019-08-29" @default.
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- W2969394055 date "2013-08-05" @default.
- W2969394055 modified "2023-10-07" @default.
- W2969394055 title "The Polynomial Lower Tail Random Conductances Model" @default.
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