Título: Infinitely Divisible Random Probability Distributions with an Application to a Random Motion in a Random Environment
Autores: Shiga, Tokuzo; Tokyo Institute of Technology
Tanaka, Hiroshi; Keio University
Fecha: 2006-01-01
Publicador: Electronic journal of probability
Fuente:
Tipo: Peer-reviewed Article

Tema: random probability distribution ; infinite divisibility ; random environment ; Lévy-Khintchin representation ; Lévy-Itô représentation
60K37; 60G57; 60G09;60E07
Descripción: The infinite divisibility of probability distributions on the space $P (R )$ of probability distributions on $R$ is defined and related fundamental results such as the Levy-Khintchin formula, representation of Ito type of infinitely divisible RPD, stable RPD and Levy processes on $P (R )$ are obtained. As an application we investigate limiting behaviors of a simple model of a particle motion in a random environment
Idioma: No aplica

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