Título: T-Martin boundary of reflected random walks on a half-space
Autores: Ignatiouk-Robert, Irina; UMR CNRS 8088, departement de Mathemetiques, Universite de Cergy-Pontoise
Fecha: 2010-01-01
Publicador: Electronic communications in probability
Fuente:
Tipo: Peer-reviewed Article

Tema: t-Martin boundary, Markov chain, stability
60J10, 31C35, 31C05, 60J45, 60J50
Descripción: The $t$-Martin boundary of a random walk on a half-space with reflected boundary conditions is identified. It is shown in particular that the $t$-Martin boundary of such a random walk is not stable in the following sense: for different values of $t$, the $t$-Martin compactifications are not equivalent.
Idioma: No aplica

Artículos similares:

Simulations and Conjectures for Disconnection Exponents por Puckette, Emily E.; Occidental College,Werner, Wendelin; Université Paris-Sud and IUF
A Proof of a Conjecture of Bobkov and Houdré por Kwapien, S.; Warsaw University,Pycia, M.; Warsaw University,Schachermayer, W.; University of Vienna
Excursions Into a New Duality Relation for Diffusion Processes por Jansons, Kalvis M.; University College London
Moderate Deviations for Martingales with Bounded Jumps por Dembo, Amir; Stanford University
Percolation Beyond $Z^d$, Many Questions And a Few Answers por Benjamini, Itai; Weizmann Institute of Science,Schramm, Oded; Microsoft Research
Bounds for Disconnection Exponents por Werner, Wendelin; Université Paris-Sud and IUF
Transportation Approach to Some Concentration Inequalities in Product Spaces por Dembo, Amir; Stanford University,Zeitouni, Ofer; Technion - Israel Institute of Technology
The Dimension of the Frontier of Planar Brownian Motion por Lawler, Gregory F.; Duke University
10 
Surface Stretching for Ornstein Uhlenbeck Velocity Fields por Carmona, Rene; Princeton University,Grishin, Stanislav; Princeton University,Xu, Lin; Princeton University,Molchanov, Stanislav; University of North Carolina at Charlotte