Biography
Tao Su obtained his Ph.D. degree from UC Berkeley in 2018. He joined BIMSA in 2024. His current research interests include interactions between algebraic analysis, algebraic geometry and symplectic geometry.
Group:
Algebraic Geometry
Education Experience
- 2012 - 2018 | UC Berkeley | Mathematics | Ph.D | (Supervisor: Vivek Shende and Richard E.Borcherds)
- 2008 - 2012 | Tsinghua University | Mathematics | B.Sc.
Work Experience
- 2022 - 2023 | IMS, CUHK | Postdoc
- 2021 - 2022 | YMSC | Postdoc
- 2018 - 2020 | ENS Paris | Postdoc
Publication
- [1] Tao Su, Cell decomposition and dual boundary complexes of character varieties, Advances in Mathematics, 498 (2026)
- [2] Tao Su, Dual boundary complexes of Betti moduli spaces over the two-sphere with one irregular singularity, Advances in Mathematics, 462 (2025)
- [3] Tao Su, Baiting Xie, and Chenglong Yu, Log-concavity from enumerative geometry of planar curve singularities, arXiv:2603.27888 (2026)
- [4] Taiwang Deng and Tao Su, Purity of generalized affine Springer fibers from generic planar curve singularities, arXiv:2509.20800 (submitted) (2025)
- [5] Tao Su, Integral cohomology of dual boundary complexes is motivic, arXiv:2408.17301 (2024)
- [6] Tao Su, Byung Hee An, and Youngjin Bae, Augmentations are sheaves for Legendrian graphs, Journal of Symplectic Geometry, 20(2), 259–416 (2022)
- [7] Tao Su, Byung Hee An, and Youngjin Bae, Augmentations and ruling polynomials for Legendrian graphs, Algebraic & Geometric Topology, 22(5), 2079-2185 (2022)
- [8] Tao Su, A Hodge-theoretic study of augmentation varieties associated to Legendrian knots/tangles, University of California, Berkeley (2018)
- [9] Tao Su, Ruling polynomials and augmentations for Legendrian tangles, arXiv:1707.04948 (2017)
Update Time: 2026-06-24 09:00:06