Geometric analysis for symmetric Fleming-Viot operators: Rademacher's theorem and exponential families

DOI10.1023/A:1016360318443zbMath1011.60025MaRDI QIDQ1611956

Alexander Schied

Publication date: 28 August 2002

Published in: Potential Analysis (Search for Journal in Brave)

zbMATH Keywords

Fleming-Viot processDirichlet formsRademacher's theoremBhattacharya distance

Mathematics Subject Classification ID

Dirichlet forms (31C25) Riemannian, Finsler and other geometric structures on infinite-dimensional manifolds (58B20) Diffusion processes and stochastic analysis on manifolds (58J65) Random measures (60G57)

Related Items (4)

The Dirichlet-Ferguson diffusion on the space of probability measures over a closed Riemannian manifold ⋮ SMALL TIME ASYMPTOTICS FOR FLEMING–VIOT PROCESSES ⋮ Intrinsic metrics for non-local symmetric Dirichlet forms and applications to spectral theory ⋮ Transportation cost inequalities for Wasserstein diffusions

This page was built for publication: Geometric analysis for symmetric Fleming-Viot operators: Rademacher's theorem and exponential families