Mosco Type Convergence of Bilinear Forms and Weak Convergence of $n$-Particle Systems

Abstract

It is well known that Mosco (type) convergence is a tool in order to verify weak convergence of finite dimensional distributions of sequences of stochastic processes. In the present paper we are concerned with the concept of Mosco type convergence for non-symmetric stochastic processes and, in particular, $n$-particle systems in order to establish relative compactness.

References in corpus (1)

• Mosco Type Convergence and Weak Convergence for a Fleming-Viot type Particle System

Cited by in corpus (3)

• Mosco Type Convergence and Weak Convergence for a Fleming-Viot type Particle System
• Weak Convergence of $n$-Particle Systems Using Bilinear Forms
• Quasi-Invariance under Flows Generated by Non-Linear PDEs