Researcher Information - ITO Yohei |

ITO Yohei

Department / Course

Aoyama Gakuin University College of Science and Engineering Department of Physics and Mathematics

Job Assistant Professor

Book and thesis
1.	Papers	On irregularities of Fourier transforms of regular holonomic D-Modules Advances in Mathematics 366 (Co-authored) 2020
2.	Papers	On some topological properties of Fourier transforms of regular holonomic D-modules Canadian Mathematical Bulletin 63 (2),pp.454-468 (Co-authored) 2020
3.	Papers	C-constructible enhanced ind-sheaves Tsukuba Journal of Mathematics 44 (1),pp.155-201 (Sole-authored) 2020
4.	Papers	Note on algebraic irregular Riemann-Hilbert correspondence Rendiconti del Seminario Matematico della Università di Padova 149 (1),pp.45-81 (Sole-authored) 2023
5.	Papers	Equivariant Irregular Riemann-Hilbert Correspondence 京都大学数理解析研究所講究録 2297,pp.130-147 (Sole-authored) 2024
6.	Papers	Finiteness properties of ind-sheaves with ring actions Indian Journal of Pure and Applied Mathematics 56 (1),pp.737-750 (Sole-authored) 2025
7.	Papers	Note on relation between enhanced ind-sheaves and enhanced subanalytic sheaves Rendiconti del Seminario Matematico della Università di Padova 154 (1),pp.171-226 (Sole-authored) 2025
8.	Papers	Irregular Riemann-Hilbert correspondence and enhanced subanalytic sheaves Hokkaido Mathematical Journal 54 (1),pp.135-169 (Sole-authored) 2025
9.	Papers	Equivariant algebraic enhanced de Rham functor Rendiconti del Seminario Matematico della Università di Padova (Co-authored) 2025/10
10.	Papers	Enhanced Perverse Subanalytic Sheaves Geometric and Harmonic Analysis on Homogeneous Spaces and Applications: TJC 7 2023, Monastir, Tunisia, November 1-4 (Springer Proceedings in Mathematics & Statistics),pp.110-137 (Sole-authored) 2026/04
11.	Papers	Another Proof of the Riemann–Hilbert Correspondence for Regular Holonomic D-Modules La Matematica 5 (Sole-authored) 2026/04