Exceptional points of two-dimensional random walks at multiples of the cover time
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Publication:2139995
DOI10.1007/s00440-022-01113-4OpenAlexW2921790205MaRDI QIDQ2139995
Publication date: 20 May 2022
Published in: Probability Theory and Related Fields (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1903.04045
Extreme value theory; extremal stochastic processes (60G70) Sums of independent random variables; random walks (60G50) Random walks on graphs (05C81)
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Cites Work
- Unnamed Item
- On Gaussian multiplicative chaos
- Frequently visited sites of the inner boundary of simple random walk range
- Two-dimensional random interlacements and late points for random walks
- Cover times, blanket times, and majorizing measures
- Liouville quantum gravity and KPZ
- Random interlacements and the Gaussian free field
- From loop clusters and random interlacements to the free field
- Inverting Ray-Knight identity
- Planar Brownian motion and Gaussian multiplicative chaos
- Interlacement percolation on transient weighted graphs
- Markov processes as a tool in field theory
- The Brownian loop soup
- Full extremal process, cluster law and freezing for the two-dimensional discrete Gaussian free field
- Barrier estimates for a critical Galton-Watson process and the cover time of the binary tree
- On pinned fields, interlacements, and random walk on \(({\mathbb {Z}}/N {\mathbb {Z}})^2\)
- Exponential concentration of cover times
- Extremes of local times for simple random walks on symmetric trees
- A Ray-Knight theorem for symmetric Markov processes.
- Conformal symmetries in the extremal process of two-dimensional discrete Gaussian free field
- Limit law for the cover time of a random walk on a binary tree
- Thick points of random walk and the Gaussian free field
- A scaling limit for the cover time of the binary tree
- On intermediate level sets of two-dimensional discrete Gaussian free field
- Level set percolation for random interlacements and the Gaussian free field
- Asymptotics of cover times via Gaussian free fields: bounded-degree graphs and general trees
- Late points for random walks in two dimensions
- Maximum and minimum of local times for two-dimensional random walk
- A random walk proof of the Erdős-Taylor conjecture
- Sojourn times of diffusion processes
- Extreme local extrema of two-dimensional discrete Gaussian free field
- Threshold limits for cover times
- Some problems concerning the structure of random walk paths
- Extrema of the Two-Dimensional Discrete Gaussian Free Field
- Random Walks and A Sojourn Density Process of Brownian Motion
- Thick points for planar Brownian motion and the Erdős-Taylor conjecture on random walk