CV

Education

• Ph.D in Mathematics, University of Wisconsin-Madison, U.S.A., 2018 (Advisor: Prof. Tonghai Yang)
• BSc (First Class Honours) in Mathematics, Massey University, New Zealand, 2014 (Advisor: Prof. Shaun Cooper)

Work experience

• 2018 - present: Associate Professor
  • Sun Yat-sen University, China

Recent publications

• T. Huber, J. McLaughlin and D. Ye, Generalizations of some \(q\)-product Identities of Ramanujan and others, AMS Contemporary Mathematics, 2025.
• T. Huber, J. McLaughlin and D. Ye, Dissections of lacunary eta quotients and identically vanishing coefficients. Advances in Applied Mathematics 168 (2025), Paper No. 102902.
• M. van Hoeij, W.-L. Tsai and D. Ye, The modularity of Z.-W. Sun’s conjectural formulas for 1/π, Proceedings of the American Mathematical Society (2025).
• F. Beukers, W.-L. Tsai and D. Ye, Lucas congruences using modular forms, Bulletin of the London Mathematical Society, 57 (2025), 69-78.
• D. Ye, Ramanujan type series for 1/π, revisited, Canadian Mathematical Bulletin, 67 (2024), no. 2, 350–368.
• T. Huber, N. Mayes, J. Opoku and D. Ye, Ramanujan type congruences for quotients of Klein forms, Journal of Number Theory, 258 (2024), 281-333.
• Z. Gu, G. Lin, D. Ye and X. Zhang, On Ramanujan’s inversion formulas, Journal of Mathematical Analysis and Applications, 535 (2024), 128147.
• T. Huber, J. Mc Laughlin and D. Ye, Further Results on Vanishing Coefficients in the Series Expansion of Lacunary Eta Quotients, New York Journal of Mathematics, 30 (2024), 1307–1436.
• D. Ye, On a conjecture of Chen and Yui: Fricke groups (with an appendix by Chao Qin), Journal of Number Theory, 253 (2023), 17-68.
• T. Huber, C. Liu, J. McLaughlin, D. Ye, M. Yuan and S. Zhang, On the vanishing of the coefficients of CM eta quotients, Proceedings of the Edinburgh Mathematical Society, 66 (2023), 1202-1216.
• T. Huber, D. Schultz and D. Ye, Ramanujan-Sato series for $1/pi$, Acta Arithmetica, 207 (2023), 121-160.
• D. Ye, Difference of a Hauptmodul for Gamma0(N) and certain Gross-Zagier type CM value formulas, Science China Mathematics, 65 (2022), 221-258.
• D. Ye, On a conjecture of Chen and Yui: Resultants and discriminants, Canadian Journal of Mathematics, 74 (2022), 486-526.
• Q. He and D. Ye, On conjectures of Samart, manuscripta mathematica, 167 (2022), 545-588.
• D. Ye, A remark on the average number of divisors of a quadratic polynomial, Archiv der Mathemtik, 161 (2021), 49-59.
• D. Ye, Proof of a conjecture of Cooper, Journal of Number Theory, 222 (2021), 38-47.
• D. Ye, Ramanujan’s function k, revisited, The Ramanujan Journal, 56 (2021), 931-952.
• D. Ye, Revisiting the Gross–Zagier discriminant formula. Mathematische Nachrichten, 293 (2020), 1801-1826.
• D. Ye, Revisiting the average number of divisors of a quadratic polynomial, Monatshefte fur Mathematik, 192 (2020), 465–478.
• D. Ye, On two families of modular subgroups, Journal of Number Theory, 199 (2019), 289-309.
• D. Ye, Gross-Zagier type CM value formulas on \(X_{0}^{*}(p)\), Journal of Number Theory, 196 (2019), 14-34.
• T. Yang and D. Ye, Weakly holomorphic modular forms on \Gamma_{0}(4) and Borcherds products on unitary group U(2,1), Research in Number Theory, 4 (2018), no. 2.
• S. Cooper, B. Kane and D. Ye, Analogues of the Ramanujan–Mordell Theorem, Journal of Mathematical Analysis and Applications, 446 (2017), 568–579.
• S. Cooper and D. Ye, Level 14 and 15 analogues of Ramanujan elliptic functions to alternative bases, Transactions of the American Mathematical Society, 368 (2016), 7883-7910.
• S. Cooper and D. Ye, The level 12 analogue of Ramanujan function k, Journal of the Australian Mathematical Society, 101 (2016), 29-53.
• S. Cooper, J. Ge and D. Ye, Hypergeometric transformation formulas of degrees 3, 7, 11 and 23, Journal of Mathematical Analysis and Applications, 421 (2015), 1358–1376.
• S. Cooper and D. Ye, The Rogers-Ramanujan continued fraction and its level 13 analogue, Journal of Approximation Theory, 193 (2015), 99-127.
• S. Cooper and D. Ye, Eisenstein series to the tredecic base, Bulletin of the Australian Mathematical Society, 91 (2015), 19–28.
• S. Cooper and D. Ye, Explicit evaluations of a level 13 analogue of the Rogers-Ramanujan continued fraction, Journal of Number Theory, 139 (2014), 91–111.
• S. Cooper, H. Y. Lam and D. Ye, Representations of squares by certain quinary quadratic forms, Acta Arithmetica, 157 (2013), 147–168.