Quenched tail estimate for the random walk in random scenery and in random layered conductance. II.

DOI10.1214/20-EJP478zbMath1505.60091arXiv1905.09410MaRDI QIDQ782823

Jean-Dominique Deuschel, Ryoki Fukushima

Publication date: 29 July 2020

Published in: Electronic Journal of Probability (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1905.09410

zbMATH Keywords

layered mediarandom walkspectral dimensionrandom sceneryrandom conductance model

Mathematics Subject Classification ID

Large deviations (60F10) Processes in random environments (60K37) Local time and additive functionals (60J55)

Related Items (3)

Quenched invariance principle for a class of random conductance models with long-range jumps ⋮ SPDE limit of weakly inhomogeneous ASEP ⋮ Non-uniformly parabolic equations and applications to the random conductance model

Cites Work

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• Harnack inequalities on weighted graphs and some applications to the random conductance model
• The parabolic Anderson model. Random walk in random potential
• Recent progress on the random conductance model
• Effect of truncation on large deviations for heavy-tailed random vectors
• A quenched functional central limit theorem for planar random walks in random sceneries
• Brownian survival and Lifshitz tail in perturbed lattice disorder
• From the Lifshitz tail to the quenched survival asymptotics in the trapping problem
• Brownian asymptotics in a Poissonian environment
• Large deviations for Brownian motion in a random scenery
• Heat kernel estimates and intrinsic metric for random walks with general speed measure under degenerate conductances
• Quenched tail estimate for the random walk in random scenery and in random layered conductance
• Asymptotic survival probabilities in the random saturation process.
• Long-time tails in the parabolic Anderson model with bounded potential
• Limit theorems for one and two-dimensional random walks in random scenery
• Quenched invariance principle for random walks among random degenerate conductances
• Invariance principle for the random conductance model with unbounded conductances
• Heat kernel estimates for FIN processes associated with resistance forms
• Scaling limit for trap models on \(\mathbb Z^d\)
• On estimating the derivatives of symmetric diffusions in stationary random environment, with applications to \(\nabla\varphi\) interface model
• Random Walk: A Modern Introduction
• On the number of distinct sites visited by a random walk
• A limit theorem related to a new class of self similar processes

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