Recent Developments in Dirichlet Form Theory and Related Fields
Zhen-Qing Chen
University of Washington, Seattle, USAMichael Röckner
Universität Bielefeld, Bielefeld, GermanyMasayoshi Takeda
Kansai University, Osaka, JapanAnita Winter
Universität Duisburg-Essen, Essen, Germany

Abstract
Theory of Dirichlet forms is one of the main achievements in modern probability theory. It has numerous interactions with other areas of mathematics and sciences. The recent notable developments are its role in the study of Liouville Brownian motion, Gaussian free field, stochastic partial differential equations, stochastic analysis on metric measure spaces, and Markov processes in random environments.
The workshop brings together top experts in Dirichlet form theory, stochastic analysis and related fields, with the common theme of developing new foundational methods and their applications to specific areas of probability.
Cite this article
Zhen-Qing Chen, Michael Röckner, Masayoshi Takeda, Anita Winter, Recent Developments in Dirichlet Form Theory and Related Fields. Oberwolfach Rep. 21 (2024), no. 3, pp. 2425–2510
DOI 10.4171/OWR/2024/42