CV

Education

• Ph.D in Mathematics, National Taiwan University, 2016/06
• B.S. in Mathematics, National Taiwan University, 2008/01

Work experience

• Assistant Professor
  • Duration: 2023/09/01 - NOW
  • Affiliation: NCKU
• Postdoctoral Fellow
  • Duration: 2018/12/16 - 2023/08/31
  • Affiliation: Harvard CMSA
• Visiting Scholar
  • Duration: 2018/09/01 - 2018/12/15
  • Affiliation: Harvard CMSA

Publications

Non-commutative resolutions and pre-quotients of Calabi–Yau double covers

Tsung-Ju Lee, Bong H. Lian, Mauricio Romo, and Leonardo Santilli. Non-commutative resolutions and pre-quotients of Calabi–Yau double covers. Submitted. Available at arXiv:2507.00633

Finite distance problem on the moduli of non-Kähler Calabi–Yau $\partial\bar{\partial}$-threefolds Permalink

Tsung-Ju Lee. Finite distance problem on the moduli of non-Kähler Calabi–Yau $\partial\bar{\partial}$-threefolds. Mathematische Annalen 392 (2025), 1541–1583. DOI: 10.1007/s00208-025-03115-8

A supplement to the anticanonical volumes of weak $\mathbf{Q}$-Fano threefolds of Picard rank two

Ching-Jui Lai and Tsung-Ju Lee. A supplement to the anticanonical volumes of weak $\mathbf{Q}$-Fano threefolds of Picard rank two. Submitted. Available at arXiv:2502.19419

Twisted GKZ hypergeometric functions and relative homology Permalink

Tsung-Ju Lee and Dingxin Zhang. Twisted GKZ hypergeometric functions and relative homology. Mathematische Annalen 391 (2025), 5553–5580. DOI: 10.1007/s00208-024-03058-6

On a conjecture of Huang–Lian–Yau–Yu Permalink

Tsung-Ju Lee, Bong H. Lian, and Dingxin Zhang. On a conjecture of Huang–Lian–Yau–Yu, Communications in Analysis and Geometry, 31, No. 6 (2023), pp. 1341–1352. DOI: 10.4310/CAG.2023.v31.n6.a1

Mirror symmetry for double cover Calabi–Yau varieties Permalink

Shinobu Hosono, Tsung-Ju Lee, Bong H. Lian, and Shing-Tung Yau. Mirror symmetry for double cover Calabi–Yau varieties. Journal of Differential Geometry, 127 (2024), No. 1, pp. 409–431. DOI: 10.4310/jdg/1717356161

SYZ mirror symmetry for del Pezzo surfaces and affine structures Permalink

Siu-Cheong Lau, Tsung-Ju Lee, and Yu-Shen Lin. SYZ mirror symmetry for del Pezzo surfaces and affine structures. Advances in Mathematics, 439 (2024), 109488. DOI: 10.1016/j.aim.2024.109488

A note on periods of Calabi–Yau fractional complete intersections Permalink

Tsung-Ju Lee. A note on periods of Calabi–Yau fractional complete intersections. Mathematische Zeitschrift 304, article number 60 (2023). DOI: 10.1007/s00209-023-03321-7

Non-commutative resolutions as mirrors of singular Calabi–Yau varieties

Tsung-Ju Lee, Bong H. Lian and Mauricio Romo. Non-commutative resolutions as mirror of singular Calabi–Yau varieties. Submitted. Available at arXiv:2307.02038

On the complex affine structures of SYZ fibration of del Pezzo surfaces Permalink

Siu-Cheong Lau, Tsung-Ju Lee, and Yu-Shen Lin. On the complex affine structures of SYZ fibration of del Pezzo surfaces. Advances in Theoretical and Mathematical Physics 26 (2023), No. 4, 921–955. DOI: 10.4310/ATMP.2022.v26.n6.a7

Period domains for gravitational instantons Permalink

Tsung-Ju Lee and Yu-Shen Lin. Period domains for gravitational instantons. Transactions of the American Mathematical Society 376 (2023), 5461–5501. DOI: 10.1090/tran/8856

On Calabi–Yau fractional complete intersections Permalink

Tsung-Ju Lee, Bong H. Lian, and Shing-Tung Yau. On Calabi–Yau fractional complete intersections. Pure and Applied Mathematics Quarterly 18 (2022), no. 1, 317–342. DOI: 10.4310/PAMQ.2022.v18.n1.a10

A-hypergeometric systems and relative cohomology Permalink

Tsung-Ju Lee and Dingxin Zhang. A-hypergeometric systems and relative cohomology. International Journal of Mathematics 31 (2020), no. 13, 2050113. DOI: 10.1142/S0129167X2050113X

Tautological systems under the conifold transition on G(2,4) Permalink

Tsung-Ju Lee and Hui-Wen Lin. Tautological systems under the conifold transition on G(2,4). Asian Journal of Mathematics 23 (2019), no. 3, 501–526. DOI: 10.4310/AJM.2019.v23.n3.a7

A Hodge theoretic criterion for finite Weil–Petersson degenerations over a higher dimensional base Permalink

Tsung-Ju Lee. A Hodge theoretic criterion for finite Weil–Petersson degenerations over a higher dimensional base. Mathematical Research Letters 25 (2018), no. 2, 617–647. DOI: 10.4310/MRL.2018.v25.n2.a14

Teaching

Calculus (1)

Algebraic geometry (1)

Linear algebra (2)

Introduction to Riemann surfaces

Linear algebra (1)

Introduction to algebraic topology

Calculus (2)

Calculus (1)

Service