期刊
ELECTRONIC JOURNAL OF PROBABILITY
卷 21, 期 -, 页码 -出版社
UNIV WASHINGTON, DEPT MATHEMATICS
DOI: 10.1214/16-EJP4382
关键词
random walk; heat kernel; Moser iteration
We establish Gaussian-type upper bounds on the heat kernel for a continuous-time random walk on a graph with unbounded weights under an integrability assumption. For the proof we use Davies' perturbation method, where we show a maximal inequality for the perturbed heat kernel via Moser iteration.
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