Convergence in law for the capacity of the range of a critical branching random walk
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Publication:6138928
DOI10.1214/23-aap1938zbMath1530.60079arXiv2203.03188OpenAlexW4389342246MaRDI QIDQ6138928
Publication date: 16 January 2024
Published in: The Annals of Applied Probability (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2203.03188
Sums of independent random variables; random walks (60G50) Branching processes (Galton-Watson, birth-and-death, etc.) (60J80) Superprocesses (60J68)
Cites Work
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- The range of tree-indexed random walk in low dimensions
- Random trees and applications
- Extensions of results of Komlós, Major, and Tusnády to the multivariate case
- General branching processes as Markov fields
- Some properties of the range of super-Brownian motion
- Cut times for simple random walk
- Semi-martingale inequalities via the Garsia-Rodemich-Rumsey lemma, and applications to local times
- On the critical branching random walk. III: the critical dimension
- Deviations for the capacity of the range of a random walk
- Capacity of the range of branching random walks in low dimensions
- Capacity of the range of tree-indexed random walk
- Scaling limits of discrete snakes with stable branching
- On the maximal displacement of critical branching random walk
- Sub-exponential tail bounds for conditioned stable Bienaymé-Galton-Watson trees
- Capacity of the range of random walk on \(\mathbb{Z}^{4}\)
- Convergence of discrete snakes
- THE RANGE OF TREE-INDEXED RANDOM WALK
- Stopped Random Walks
- Random Walk: A Modern Introduction
- Green's Functions for Random Walks on ZN
- Capacity of the range of random walk on $\mathbb {Z}^d$
- On the Maximum Partial Sums of Sequences of Independent Random Variables
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