福嶌 翔太
研究内容	曲がった空間上の積分作用素による偏微分方程式の解析
最近の研究業績	1. Shota Fukushima, Yong-Gwan Ji, Hyeonbae Kang, and Xiaofei Li. Finiteness of the stress in presence of closely located inclusions with imperfect bonding. Mathematische Annalen 391, 1753--1778 (2025). 2. Shota Fukushima and Hyeonbae Kang. Spectral structure of the Neumann--Poincaré operator on axially symmetric functions. Journal of Spectral Theory 14(3), 1109--1145 (2024). 3. Shota Fukushima, Hyeonbae Kang, and Yoshihisa Miyanishi. Decay rate of the eigenvalues of the Neumann-Poincaré operator. Potential Analysis 61, 573--596 (2024). 4. Shota Fukushima, Yong-Gwan Ji, and Hyeonbae Kang. A decomposition theorem of surface vector fields and spectral structure of the Neumann-Poincaré operator in elasticity. Transactions of American Mathematical Society 377(3), 2065--2123 (2024). 5. Shota Fukushima. Time-slicing approximation of Feynman path integrals on compact manifolds. Annales Henri Poincaré 22, 3871--3914 (2021).
居室	桐生キャンパス1号館5階1506号室