Exponents for the number of pairs of \(\alpha \)-favorite points of a simple random walk in \(\mathbb{Z}^2\)
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Publication:2289780
DOI10.1016/j.spa.2019.01.007zbMath1471.60111arXiv1602.05641OpenAlexW2914394924MaRDI QIDQ2289780
Publication date: 24 January 2020
Published in: Stochastic Processes and their Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1602.05641
Gaussian processes (60G15) Markov chains (discrete-time Markov processes on discrete state spaces) (60J10) Local time and additive functionals (60J55)
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Cites Work
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- Frequently visited sites of the inner boundary of simple random walk range
- Cover times, blanket times, and majorizing measures
- Cover times for Brownian motion and random walks in two dimensions
- A Ray-Knight theorem for symmetric Markov processes.
- Entropic repulsion and the maximum of the two-dimensional harmonic crystal.
- The escape rate of favorite sites of simple random walk and Brownian motion.
- How large a disc is covered by a random walk in \(n\) steps?
- Asymptotics of cover times via Gaussian free fields: bounded-degree graphs and general trees
- Late points for random walks in two dimensions
- Extremes of the discrete two-dimensional Gaussian free field
- Maximum and minimum of local times for two-dimensional random walk
- A random walk proof of the Erdős-Taylor conjecture
- Some problems concerning the structure of random walk paths
- Favourite sites of simple random walk
- Thick points for planar Brownian motion and the Erdős-Taylor conjecture on random walk
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