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We consider a continuous time random walk on the rooted binary tree of depth $n$ with all transition rates equal to one and study its cover time, namely the time until all vertices of the tree have been visited.
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N. Eisenbaum, H. Kaspi, M. B. Marcus, J. Rosen, and Z. Shi · 2000
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J. Ding · 2014
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M. Bramson, J. Ding, and O. Zeitouni · 2016
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Barrier estimates for a critical galton–watson process and the cover time of the binary tree
D. Belius, J. Rosen, and O. Zeitouni · 2017
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Tightness for the cover time of compact two dimensional manifolds
D. Belius, J. Rosen, and O. Zeitouni · 2017
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Extrema of the two-dimensional discrete gaussian free field
M. Biskup · 2017
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The structure of extreme level sets in branching brownian motion
A. Cortines, L. Hartung, and O. Louidor · 2017
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The structure of extreme level sets in branching brownian motion: Supplementary material (online appendix)
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Y. Abe · 2017
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The subleading order of two dimensional cover times
D. Belius and N. Kistler · 2017
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A. Cortines, L. Hartung, and O. Louidor · 2017
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Convergence in law for the branching random walk seen from its tip
T. Madaule · 2017
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Extremes of local times for simple random walks on symmetric trees
Y. Abe · 2018
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Branching random walk in the presence of a hard wall
R. Roy · 2018
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