Search Results - "Fribergh, Alexander"

Historical Lattice Trees by Cabezas, Manuel, Fribergh, Alexander, Holmes, Mark, Perkins, Edwin

“…We prove that the rescaled historical processes associated to critical spread-out lattice trees in dimensions d > 8 converge to historical Brownian motion…”
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Phase Transition for the Speed of the Biased Random Walk on the Supercritical Percolation Cluster by Fribergh, Alexander, Hammond, Alan

“…We prove the sharpness of the phase transition for the speed in biased random walk on the supercritical percolation cluster on ℤd. That is, for each d ≥ 2, and…”
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SCALING LIMITS FOR SUB-BALLISTIC BIASED RANDOM WALKS IN RANDOM CONDUCTANCES by Fribergh, Alexander, Kious, Daniel

“…We consider biased random walks in positive random conductances on the d-dimensional lattice in the zero-speed regime and study their scaling limits. We obtain…”
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Scaling Limit for the Ant in High‐Dimensional Labyrinths by Arous, Gérard Ben, Cabezas, Manuel, Fribergh, Alexander

“…We study here a detailed conjecture regarding one of the most important cases of anomalous diffusion, i.e., the behavior of the “ant in the labyrinth.” It is…”
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Local trapping for elliptic random walks in random environments in Zd by Fribergh, Alexander, Kious, Daniel

“…We consider elliptic random walks in i.i.d. random environments on Z d . The main goal of this paper is to study under which ellipticity conditions local…”
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THE SPEED OF A BIASED RANDOM WALK ON A PERCOLATION CLUSTER AT HIGH DENSITY by Fribergh, Alexander

“…We study the speed of a biased random walk on a percolation cluster on ℤ d in function of the percolation parameter p. We obtain a first order expansion of the…”
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Scaling limit for the ant in a simple high-dimensional labyrinth by Ben Arous, Gérard, Cabezas, Manuel, Fribergh, Alexander

“…We prove that, after suitable rescaling, the simple random walk on the trace of a large critical branching random walk in Z d converges to the Brownian motion…”
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Lyons-Pemantle-Peres Monotonicity Problem for High Biases by Ben Arous, Gérard, Fribergh, Alexander, Sidoravicius, Vladas

“…The speed v(β) of a β‐biased random walk on a Galton‐Watson tree without leaves is increasing for β ≥ 1160. © 2014 Wiley Periodicals, Inc…”
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On slowdown and speedup of transient random walks in random environment by Fribergh, Alexander, Gantert, Nina, Popov, Serguei

“…We consider one-dimensional random walks in random environment which are transient to the right. Our main interest is in the study of the sub-ballistic regime,…”
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BIASED RANDOM WALK IN POSITIVE RANDOM CONDUCTANCES ON ℤd by Fribergh, Alexander

“…We study the biased random walk in positive random conductances on ℤd. This walk is transient in the direction of the bias. Our main result is that the random…”
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Biased random walk in positive random conductances on Z^sup d by Fribergh, Alexander

“…We study the biased random walk in positive random conductances on Zd. This walk is transient in the direction of the bias. Our main result is that the random…”
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Biased random walk in positive random conductances on $\mathbb{Z}^{d} by Fribergh, Alexander

“…We study the biased random walk in positive random conductances on \mathbb{Z}^{d}. This walk is transient in the direction of the bias. Our main result is that…”
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Local trapping for elliptic random walks in random environments in by Fribergh, Alexander, Kious, Daniel

“…(ProQuest: ... denotes formulae and/or non-USASCII text omitted; see image).We consider elliptic random walks in i.i.d. random environments on ... The main…”
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Local trapping for elliptic random walks in random environments in $$\mathbb {Z}^d by Fribergh, Alexander, Kious, Daniel

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BIASED RANDOM WALKS ON GALTON—WATSON TREES WITH LEAVES by Arous, Gérard Ben, Fribergh, Alexander, Gantert, Nina, Hammond, Alan

“…We consider a biased random walk X n on a Galton—Watson tree with leaves in the sub-ballistic regime. We prove that there exists an explicit constant γ = γ(β)…”
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Sharp asymptotics for finite point-to-plane connections in supercritical bond percolation in dimension at least three by Fribergh, Alexander, Hammond, Alan

“…We consider supercritical bond percolation in $\mathbb{Z}^d$ for $d \geq 3$. The origin lies in a finite open cluster with positive probability, and, when it…”
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Quenched invariance principle for biased random walks in random conductances in the sub-ballistic regime by Fribergh, Alexander, Lions, Tanguy, Scali, Carlo

“…We consider a biased random walk in positive random conductances on $\mathbb{Z}^d$ for $d\geq 5$. In the sub-ballistic regime, we prove the quenched…”
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Biased random walk on the interlacement set by Fribergh, Alexander, Popov, Serguei

“…ANNALES DE L'INSTITUT HENRI POINCARE-PROBABILITES ET STATISTIQUES, v. 54, p. 1341-1358, 2018 We study a biased random walk on the interlacement set of…”
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Scaling limits for sub-ballistic biased random walks in random conductances by Fribergh, Alexander, Kious, Daniel

“…We consider biased random walks in positive random conductances on the d-dimensional lattice in the zero-speed regime and study their scaling limits. We obtain…”
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Random Memory Walk by Fribergh, Alexander, Kious, Daniel, Sidoravicius, Vladas, Stauffer, Alexandre

“…We present a simple model of a random walk with partial memory, which we call the \emph{random memory walk}. We introduce this model motivated by the belief…”
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