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20012023
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24 citations · 85 across the 17 of their papers we have counts for

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Showing math.PRShow all

8 papers · 1 filter

math.PR2022★ 1 cited

A Gibbsian random tree with nearest neighbour interaction

Pierre Collet, François Dunlop, Thierry Huillet +1

We revisit the random tree model with nearest-neighbour interaction as described in previous work, enhancing growth. When the underlying free Bienaymé-Galton-Watson (BGW) model is…

math.PR2014★ 3 cited

Wetting transitions for a random line in long-range potential

P. Collet, F. Dunlop, T. Huillet

We consider a restricted Solid-on-Solid interface in , subject to a potential behaving at infinity like . Whenever there is a we…

math.PR2010

Space-time correlations of a Gaussian interface

Francois M. Dunlop

The serial harness introduced by Hammersley is equivalent, in the Gaussian case, to the Gaussian Solid-On-Solid interface model with parallel heat bath dynamics. Here we consider s…

math.PR2009★ 7 cited

Random walk versus random line

Joel De Coninck, Francois Dunlop, Thierry Huillet

We consider random walks X_n in Z+, obeying a detailed balance condition, with a weak drift towards the origin when X_n tends to infinity. We reconsider the equivalence in law betw…

math.PR2008★ 9 cited

Random walk weakly attracted to a wall

Joël De Coninck, François Dunlop, Thierry Huillet

We consider a random walk X_n in Z_+, starting at X_0=x>= 0, with transition probabilities P(X_{n+1}=X_n+1|X_n=y>=1)=1/2-δ/(4y+2δ) P(X_{n+1}=X_n+1|X_n=y>=1)=1/2+δ/(4y+2δ) and X_{n+…

math.PR2005★ 2 cited

A necklace of Wulff shapes

Joël De Coninck, François Dunlop, Thierry Huillet

In a probabilistic model of a film over a disordered substrate, Monte-Carlo simulations show that the film hangs from peaks of the substrate. The film profile is well approximated…