Rchr
J-GLOBAL ID：201801011402402962   Update date: Jul. 17, 2024

Yotsutani Naoto

Yotsutani Naoto | Yotsutani Naoto
Affiliation and department：
Kagawa University Faculty of Education

About Kagawa University Faculty of Education


Job title： Associate Professor
Research field  (1)： Geometry
Research keywords  (1)： Kahler Geometry, Toric Geometry
Research theme for competitive and other funds  (6)：
  • 2022 - 2026 Research on the relationship between canonical metrics and deformations of complex structures on compact Kahler manifolds
  • 2020 - 2021 Synthesis of geomoetry and mathematical physics: Deepening of the theory of Calabi-Yau manifolds and new developments in mathematical physics
  • 2018 - 2021 特殊リーマン計量と凸多面体論の融合によるモジュライ理論の深化
  • 2019 - 2020 A new trend in Complex Geometry adopting the strategy of computational program of Geometric Invariant
  • 2012 - 2014 Research on the asymptotic behavior of K-energy and K-semistability on polarized singular toric varieties
Show all
Papers (13)：
  • Naoto Yotsutani. NUMERICAL SEMISTABILITY OF PROJECTIVE TORIC VARIETIES. preprint. 2024. ---
  • Kento Fujita, Naoto Yotsutani. Strong Calabi dream Bott manifolds. ANNALI DELL'UNIVERSITA' DI FERRARA. 2024. ---
  • Naoto Yotsutani. Asymptotic Chow Semistability Implies Ding Polystability for Gorenstein Toric Fano Varieties. Mathematics. 2023. 11. 19. 4114-4114
  • Hajime Ono, Yuji Sano, Naoto Yotsutani. BOTT MANIFOLDS WITH VANISHING FUTAKI INVARIANTS FOR ALL KA ̈HLER CLASSES. preprint. 2023. ---
  • Mamoru Doi, Naoto Yotsutani. Corrigenda: Doubling construction of calabi-yau threefolds (New York Journal of Mathematics, (2014) 20, (1203-1235)). New York Journal of Mathematics. 2021. 27. 475-476
ｍore...
MISC (2)：
  • Yasufumi Nitta, Shunsuke Saito, Naoto Yotsutani. Relative GIT stabilities of toric Fano manifolds in low dimensions. Preprint. 2019
  • Naoto Yotsutani. The Delta invariant and the various GIT-stability notions of toric Fano varieties. Preprint. 2019
Lectures and oral presentations  (15)：
  • Numerical semistability of projective toric varieties
    (Workshop on Fano spherical varieties - 2024 2024)
  • Bott Manifolds with the Strong Calabi Dream Structure
    (金沢トポロジーセミナー 2023)
  • Chow stability and non-symmetric toric Fano manifolds
    (IBS Center for Complex Geometry seminar 2023)
  • Semistable pairs of projective toric varieties
    (Peking University Geometric Analysis Seminar 2023)
  • Semistable pairs of projective toric varieties
    (The 8-th China-Japan Geometry conference 2023)
ｍore...
Education (3)：
  • 2007 - 2010 Graduate School of Nagoya University Graduate School of Mathematics Graduate School of Mathematics
  • 2004 - 2007 Graduate School of Hokkaido University Faculty of Science Department of Mathematics
  • 2000 - 2004 Hokkaido university Faculty of Science Department of Mathematics
Professional career (1)：
  • 博士(数理学) (名古屋大学大学院多元数理研究科)
Work history (4)：
  • 2018/04 - 現在 Kagawa University Faculty of Education, mathematics Associate Professor
  • 2017/04 - 2018/03 Nagoya University Graduate School of mathematics Instructor
  • 2014/07 - 2017/03 Fudan university School of Mathematical Sciences Postdoctoral researcher
  • 2010/11 - 2014/06 University of Science and Technology of Chinese School of Mathematical Sciences Postdoctoral researcher
Association Membership(s) (1)：
THE MATHEMATICAL SOCIETY OF JAPAN
※ Researcher’s information displayed in J-GLOBAL is based on the information registered in researchmap. For details, see here.

Return to Previous Page

TOP

BOTTOM