MATSUURA Masakuni

マツウラマサクニ | MATSUURA Masakuni

Affiliation and department：
Homepage URL (1)： http://www1.kagoshima-ct.ac.jp/~matsuura/

Research field (1)： Basic analysis

Research keywords (5)： Probability Theory , Jump type Markov process , Dirichlet form , Feynman-Kac penalization , Scattering length

Research theme for competitive and other funds (1)：

Papers (5)：

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, Masakuni Matsuura. Semi-classical asymptotics for scattering length of symmetric stable processes. Statistics & Probability Letters. 2020. 167
Daehong KIM, Masakuni MATSUURA. On a scattering length for additive functionals and spectrum of fractional Laplacians with non-local perturbations. Math. Nachr. 2019. 293. 327-345
Daehong Kim, Masakuni Matsuura. CONVERGENCE OF MEASURES PENALIZED BY GENERALIZED FEYNMAN-KAC TRANSFORMS. TOHOKU MATHEMATICAL JOURNAL. 2016. 68. 4. 569-589
Masakuni Matsuura. Feynman-Kac penalization problem for additive functionals with jumping functions. JOURNAL OF THE MATHEMATICAL SOCIETY OF JAPAN. 2014. 66. 1. 223-245

Education (3)：

2009 - 2013 Tohoku University Mathematical Institute Doctor Course
2007 - 2009 Kyoto University Department of Mathematics Master Course
2003 - 2007 Tokyo Institute of Technology Department of Mathematics, Faculty of Science

Professional career (1)：

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