Phase transition for the once-reinforced random walk on \(\mathbb{Z}^{d}\)-like trees
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Publication:1660629
DOI10.1214/17-AOP1222zbMath1429.60074arXiv1604.07631OpenAlexW2963763139MaRDI QIDQ1660629
Daniel Kious, Vladas Sidoravićius
Publication date: 16 August 2018
Published in: The Annals of Probability (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1604.07631
Related Items (12)
Scaling exponents of step-reinforced random walks ⋮ The range of once‐reinforced random walk in one dimension ⋮ General random walk in a random environment defined on Galton-Watson trees ⋮ Strongly correlated random interacting processes. Abstracts from the workshop held January 28 -- February 3, 2018 ⋮ A Monotonicity Property for Once Reinforced Biased Random Walk on $$\mathbb {Z}^d$$ ⋮ Universality of noise reinforced Brownian motions ⋮ Random memory walk ⋮ On the speed of once-reinforced biased random walk on trees ⋮ The branching-ruin number as critical parameter of random processes on trees ⋮ On a random walk that grows its own tree ⋮ A note on once reinforced random walk on ladder \(\mathbb{Z} \times \{0, 1 \} \) ⋮ Once reinforced random walk on \(\mathbb{Z}\times\gamma\)
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