Martin boundaries associated with a killed random walk

L Alili; R. A. Doney

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Convergence of local type Dirichlet forms to a non-local type one

Y. Ogura, M. Tomisaki, M. Tsuchiya (2002)

Annales de l'I.H.P. Probabilités et statistiques

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Asymptotics of a dynamic random walk in a random scenery : I. Law of large numbers

N. Guillotin (2000)

Annales de l'I.H.P. Probabilités et statistiques

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Shape transition under excess self-intersections for transient random walk

Amine Asselah (2010)

Annales de l'I.H.P. Probabilités et statistiques

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We reveal a shape transition for a transient simple random walk forced to realize an excess -norm of the local times, as the parameter crosses the value ()=/(−2). Also, as an application of our approach, we establish a central limit theorem for the -norm of the local times in dimension 4 or more.

Local limit theorems on some non unimodular groups.

Emile Le Page, Marc Peigné (1999)

Revista Matemática Iberoamericana

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Let G_d be the semi-direct product of R*⁺ and R^d, d ≥ 1 and let us consider the product group G_d,N = G_d x R^N, N ≥ 1. For a large class of probability measures μ on G_d,N, one prove that there exists ρ(μ) ∈ ]0,1] such that the sequence of finite measures {(n^(N+3)/2 / ρ(μ)ⁿ) μ*^n...

A local limit theorem on the semi-direct product of $ℝ^{* +}$ and $ℝ^{d}$

Émile Le Page, Marc Peigné (1997)

Annales de l'I.H.P. Probabilités et statistiques

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Minimal cyclic random motion in $R^{n}$ and hyper-Bessel functions

A. Lachal, S. Leorato, E. Orsingher (2006)

Annales de l'I.H.P. Probabilités et statistiques

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Displaying similar documents to “Martin boundaries associated with a killed random walk”

Convergence of local type Dirichlet forms to a non-local type one

Asymptotics of a dynamic random walk in a random scenery : I. Law of large numbers

Shape transition under excess self-intersections for transient random walk

Local limit theorems on some non unimodular groups.

A local limit theorem on the semi-direct product of ℝ * + and ℝ d

Minimal cyclic random motion in R n and hyper-Bessel functions

A local limit theorem on the semi-direct product of $ℝ^{* +}$ and $ℝ^{d}$

Minimal cyclic random motion in $R^{n}$ and hyper-Bessel functions