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J-GLOBAL ID：200901050063466420 Update date: Feb. 20, 2025

Takahashi Atsushi

タカハシアツシ | Takahashi Atsushi

Affiliation and department：
Job title： Others
Other affiliations (1)：

Research field (2)： Geometry , Algebra

Research keywords (5)：複素幾何学 , 数理物理学 , Algebraic Geometry , Mathematical Physics , Complex Geometry

Research theme for competitive and other funds (21)：

2021 - 2026 Fusion of Birational Geometry and Theory of Periods;Deepening and Exploration of Mirror Symmetry Mathematics
2018 - 2023 Global Study of Primitive Forms
2016 - 2020 周期の理論と双有理幾何学の融合,ミラー対称性研究の新時代
2013 - 2018 Geometric triangulated category and associated primitive forms
2014 - 2017 ミラー対称性における非可換ホッジ構造の研究

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Papers (39)：

TAKAHASHI, Atsushi, ZHANG, Hongxia. Number of full exceptional collections modulo spherical twists for elliptic orbifolds. Journal of Algebra. 2025. 667. 570-586
BASALAEV, Alexey, TAKAHASHI, Atsushi, WERNER, Elisabeth. Orbifold Jacobian algebras for invertible polynomials. Journal of Singularities. 2023. 26. 92-127
OTANI, Takumi, TAKAHASHI, Atsushi. Gamma integral structure for an invertible polynomial of chain type. Advances in Mathematics. 2022. 409. Part B. 108681
OTANI, Takumi, IKEDA, Akishi, SHIRAISHI, Yuuki, TAKAHASHI, Atsushi. A Frobenius manifold for l-Kronecker quiver. Letters in Mathematical Physics. 2022. 112. 14
EBELING, Wolfgang, TAKAHASHI, Atsushi. Graded matrix factorizations of size two and reduction. Manuscripta Mathematica. 2022. 170. 409-425

Books (16)：

Lectures and oral presentations (133)：

Set of full exceptional collections and mirror symmetry
(The 20th ``Kagoshima Algebra-Analysis-Geometry Seminar" 2025)
Set of full exceptional collections and mirror symmetry
(Categorical and analytic invariants in algebraic, symplectic and complex geometry 2025)
Maximally-graded matrix factorizations and the Gamma integral structure for an invertible polynomial of chain type
(2024)
Introductory lectures on singularities and mirror symmetry I
(Singularities and Geometric Structures 2024)
Maximally-graded matrix factorizations and the Gamma integral structure for an invertible polynomial of chain type
(Singularities and Geometric Structures 2024)

Professional career (1)：

Work history (1)：

2015/04 - 現在 Osaka University Graduate School of Science, Department of Mathematics

Committee career (11)：

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Awards (3)：

Association Membership(s) (1)：

日本数学会

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