Resumen de Generalized self-intersection local time for a superprocess over a stochastic flow
This paper examines the existence of the self-intersection local time for a superprocess over a stochastic flow in dimensions d≤3, which through constructive methods, results in a Tanaka-like representation. The superprocess over a stochastic flow is a superprocess with dependent spatial motion, and thus Dynkin’s proof of existence, which requires multiplicity of the log-Laplace functional, no longer applies. Skoulakis and Adler’s method of calculating moments is extended to higher moments, from which existence follows.
