Kim Daehong

キムデホン | Kim Daehong

Affiliation and department：
Job title： Professor
Homepage URL (1)： http://www.srik.kumamoto-u.ac.jp/

Research field (1)： Applied mathematics and statistics

Research keywords (1)：数学(確率論)

Research theme for competitive and other funds (9)：

2023 - 2026 シュレディンガー形式のスペクトル理論と重み付きマルコフ過程の確率解析
2020 - 2023 重み付きマルコフ過程の確率解析とその応用
2017 - 2020 Schr\"odinger forms and stochastic analysis for weighted Markov processes
2014 - 2017 重み付きマルコフ過程の関数解析学的研究
2011 - 2014 時間依存の摂動をもつマルコフ過程の大域的性質とその応用

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Papers (27)：

Daehong Kim, Yoichi Oshima. On the upper rate functions of some time inhomogeneous diffusion processes. Potential Analysis. 2024. 60. 3. 1181-1213
Daehong Kim, Panki Kim, Kazuhiro Kuwae. Stability of estimates for fundamental solutions under Feynman-Kac perturbations for symmetric Markov processes. Journal of the Mathematical Society of Japan. 2023. 75. 2. 527-572
Daehong Kim, Masakuni Matsuura. Scattering lengths for additive functionals and their semi-classical asymptotics. Springer Proceedings in Mathematics and Statistics (In honor of Masatoshi Fukushima's Beiju), Springer. 2022. 394. 253-278
Daehong Kim, Kazuhiro Kuwae. Generalized Schrodinger forms with applications to maximum principles. Osaka Journal of Mathematics. 2021. 58. 3. 731-753
Daehong Kim, Seiichiro Kusuoka. Recurrence of direct products of diffusion processes in random media having zero potentials. Electronic Journal of Probability. 2020. 25. 139. 1-18

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Lectures and oral presentations (29)：

On conditional moment formulas for jumps under absorbing stable processes
(Markov processes and their related fields (Kagoshima) 2024)
Quasi-ergodic theorems for Feynman-Kac semigroups with applications to large deviation for additive functionals
(Workshop on Dirichlet forms and related topics (Hiroshima Univ.) 2023)
On quasi-ergodic theorems for Feynman-Kac semigroups
(Markov processes and their related fields (Fukushima) 2023)
On the upper rate functions of some time inhomogeneous diffusion processes
(International Conference on Dirichlet Forms and Related Topics, Kansai University 2022)
Rate functions of certain time inhomogeneous diffusion processes via heat kernel estimate
(Markov processes and their related fields (Kumamoto Univ.) 2022)

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Education (2)：

Professional career (1)：

Work history (6)：

2015 - 現在 Professor, Faculty of Advanced Science and Technology, Kumamoto University
2015 - 現在 Faculty of Advanced Science and Technology, Kumamoto University Professor
2010 - 2015 Kumamoto University Graduate School of Science and Technology
2010 - 2015 Associate Professor, Graduate School of Science and Technology, Kumamoto University
2006 - 2010 Kumamoto University Graduate School of Science and Technology

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Committee career (1)：

Association Membership(s) (1)：

THE MATHEMATICAL SOCIETY OF JAPAN

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