Heat kernel estimates for symmetric random walks on a class of fractal graphs and stability under rough isometrics
We examine a class of fractal graphs which arise from a subclass of finitely ramified fractals. The two-sided heat kernel estimates for these graphs are obtained in terms of an effective resistance metric and they are best possible up to constants. If the graph has symmetry, these estimates can be e...
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| Format: | Conference item |
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2004
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