研究者情報 | 神奈川大学

ヨシダ　ミノル Yoshida Minoru 吉田　稔所属神奈川大学情報学部システム数理学科神奈川大学大学院工学研究科工学専攻（情報システム創成領域）職種教授
発表年月日	2019/11/18
発表テーマ	Applications of non-local Dirichlet forms defined on infinite dimensional spaces.
学会区分	国際学会
発表形式	口頭（招待・特別）
単独共同区分	単独
招待講演	招待講演
概要	The general framework on the non-local Markovian symmetric forms on weighted $l^p$ $(p \in [1, \infty])$ spaces constructed by [A,Kagawa,Yahagi,Y 2020], by restricting the situation where $p =2$, is applied to such measure spaces as the space cut-off $P(\phi)_2$ Euclidean quantum field, the $2$-dimensional Euclidean quantum fields with exponential and trigonometric potentials, and the field describing a system of an infinite number of classical particles. For each measure space, the Markov process corresponding to the non-local type stochastic quantization is constructed.