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20052022
most citedPolymer dynamics in the depinned phase: metastability with logarithmic barriers

13 citations · 30 across the 5 of their papers we have counts for

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math.PR2022

Localization of a one-dimensional simple random walk among power-law renewal obstacles

Julien Poisat, Francois Simenhaus

We consider a one-dimensional simple random walk killed by quenched soft obstacles. The position of the obstacles is drawn according to a renewal process with a power-law increment…

math.PR2017★ 3 cited

Random walk on a perturbation of the infinitely-fast mixing interchange process

M. Salvi, F. Simenhaus

We consider a random walk in dimension in a dynamic random environment evolving as an interchange process with rate . We only assume that the annealed drift is non-z…

math.PR2010★ 13 cited

Polymer dynamics in the depinned phase: metastability with logarithmic barriers

Pietro Caputo, Hubert Lacoin, Fabio Martinelli +2

We consider the stochastic evolution of a (1 + 1)-dimensional polymer in the depinned regime. At equilibrium the system exhibits a double well structure: the polymer lies(essential…

math.PR2007

Random walk delayed on percolation clusters

Francis Comets, Francois Simenhaus

We study a continuous time random walk on the -dimensional lattice, subject to a drift and an attraction to large clusters of a subcritical Bernoulli site percolation. We find t…

math.PR2005★ 12 cited

Asymptotic direction for random walks in random environments

François Simenhaus

In this paper we study the property of asymptotic direction for random walks in random i.i.d. environments (RWRE). We prove that if the set of directions where the walk is transien…