Random walk on graphs with regular resistance and volume growth
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Publication:731456
DOI10.1214/AIHP114zbMath1177.60047arXivmath/0608594OpenAlexW2066085021MaRDI QIDQ731456
Publication date: 7 October 2009
Published in: Annales de l'Institut Henri Poincaré. Probabilités et Statistiques (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0608594
Sums of independent random variables; random walks (60G50) Markov chains (discrete-time Markov processes on discrete state spaces) (60J10) Probabilistic potential theory (60J45)
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Cites Work
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- Construction of diffusion processes on fractals, \(d\)-sets, and general metric measure spaces
- Random walks on graphs with volume and time doubling
- On the parabolic kernel of the Schrödinger operator
- A new proof of Moser's parabolic Harnack inequality using the old ideas of Nash
- Groups of polynomial growth and expanding maps. Appendix by Jacques Tits
- Random walks on graphs with regular volume growth
- Parabolic Harnack inequality and estimates of Markov chains on graphs
- Heat kernel asymptotics and the distance function in Lipschitz Riemannian manifolds
- Small-time Gaussian behavior of symmetric diffusion semigroups
- Sub-Gaussian estimates of heat kernels on infinite graphs
- Harnack inequalities and sub-Gaussian estimates for random walks
- Analysis on local Dirichlet spaces. III: The parabolic Harnack inequality
- Transition probabilities for the simple random walk on the Sierpinski graph
- The Einstein relation for random walks on graphs
- The art of random walks.
- Stability of parabolic Harnack inequalities on metric measure spaces
- Existence and uniqueness of diffusions on finitely ramified self-similar fractals
- Fractafolds based on the Sierpinski gasket and their spectra
- Stability of parabolic Harnack inequalities
- Parabolic super mean value inequality
- SOME REMARKS ON THE ELLIPTIC HARNACK INEQUALITY
- Volume and time doubling of graphs and random walks: The strongly recurrent case
- Riemannian manifold, global mean value inequality, Laplace equation, heat equation, weak volume growth condition
- A harnack inequality for parabolic differential equations
- Diffusion processes in a small time interval
- On a pointwise estimate for parabolic differential equations
- Characterization of sub‐Gaussian heat kernel estimates on strongly recurrent graphs
- On the relation between elliptic and parabolic Harnack inequalities
- Manifolds and graphs with slow heat kernel decay
- Graphs between the elliptic and parabolic Harnack inequalities
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