理化学研究所 数理創造研究センター (iTHEMS) 数理基礎部門 基礎科学特別研究員
後藤 慶太 Keita Goto ゴトウ ケイタ
博士(理学)
- 研究分野
- Berkovich幾何学,代数幾何学
- 着任履歴
- 2026/03/23 - 理化学研究所 数理創造研究センター (iTHEMS) 数理基礎部門 基礎科学特別研究員
- 関連ウェブサイト
- 後藤 慶太の個人ウェブサイト
自己紹介
Hello! I'm Keita Goto, a postdoc at RIKEN iTHEMS, where I have been working as a Special Postdoctoral Researcher since March 2026.
My research focuses mainly on applications of Berkovich geometry to various problems in and around algebraic geometry. More specifically, I have so far been studying degenerations of Calabi--Yau manifolds, motivated by the Kontsevich--Soibelman conjecture, which suggests that certain correspondences arising in mirror symmetry can be understood through Berkovich geometry.
These days, I am particularly interested in degenerations of metrics and currents arising as solutions to certain PDEs on complex manifolds, viewed from the perspective of Berkovich geometry.
What especially fascinates me is the kind of phenomenon in which concepts arising in different frameworks turn out to correspond to one another.
For this reason, I would be very happy to interact with people from different backgrounds and broaden my perspective.