莫仲鹏

简历

莫仲鹏2007年毕业于哈佛大学，师从著名数学家Barry Mazur教授。其研究聚焦于代数数论与朗兰兹纲领，重点探索p-adic L-functions、p-adic automorphic forms、Arthur trace formula、endoscopy theory等。近年来，他运用有限域技术构建高维伪随机向量，为Monte Carlo 方法提供了多项创新应用。莫教授曾任教于多所高校，包括香港中文大学、加拿大麦克马斯特大学及美国普渡大学，在数论与算术几何交叉领域具有广泛学术影响力。

目前，他致力于研究有限域上簇的渐近问题及表示论。

教育经历

• 2003.9-2007.6  哈佛大学  数学 Doctor of Philosophy
• 2000.9-2003.6 The Chinese University of Hong Kong 数学 Bachelor of Science

工作经历

2024.12-present: 上海数学与交叉学科研究院 教授
2019.12-2024.12 Soochow University Distinguished Professor
2018.07-2019.12 Institute of Mathematics, Academia Sinica 研究员
2016.08-2018.06 Purdue University Associate Professor
2014.07-2016.06 Morningside Center of Mathematics, The Chinese Academy of Sciences 访问学者
2011.07-2014.06 McMaster University 助理教授
2010.08-2011.06 The Chinese University of Hong Kong 助理教授
2007.08-2010.06 加州伯克利大学 Morrey Assistant Professor

荣誉和获奖

• Advancement of Science and Technology in Jiangsu Province Universities Award, 2023
• Jiangsu Specially-Appointed Professor, 2020
• Li Foundation Heritage Prize, Excellence in Creativity, 2019
• Early Researcher Award, Ontario Province, 2012

论著

1. C. P. Mok, H. M. Zheng, Pseudorandomness of Sato-Tate distributions for Elliptic Curves. Preprint (2023). 21 pages. Submitted for publication. arXiv.2301.12823
2. C. P. Mok, H. M. Zheng, Monte Carlo Integration Using Elliptic Curves. Preprint (2022). 21 pages. To appear in Chinese Annals of Mathematics Series B.
3. C. P. Mok, Pseudorandom Vector Generation Using Elliptic Curves And Applications to Wiener Processes. Finite Fields and Their Applications, vol. 85, January (2023), 102129.
4. C. P. Mok, On a theorem of Bertolini-Darmon on the rationality of Stark-Heegner points over genus fields of real quadratic fields. Transactions of the American Mathematical Society, Volume 374 (2021), 1391 1419.
5. C. P. Mok, Z. F. Peng. The spectral side of stable local trace formula. Documenta Mathematica, No. 24 (2019), 303–329.
6. C. P. Mok. A weak form of beyond endoscopic decomposition for the stable trace formula of odd orthogonal groups. Science China Mathematics, Volume 61, No. 6 (2018), 993–1012.
7. M.Chida, C. P. Mok, J. Park, On Teitelbaum type L-invariants of Hilbert modular forms attached to definite quaternions. Journal of Number Theory, Volume 147 (2015), 633–665.
8. C. P. Mok, Endoscopic classification of representations of quasi-split unitary groups. 260 pages. Memoirs of the American Mathematical Society, Volume 235 (2015), No. 1108.
9. C. P. Mok, F. C. Tan, Overconvergent families of Siegel-Hilbert modular forms. Canadian Journal of Mathematics, Vol. 67 (4), 2015, p. 893–922.
10. C. P. Mok, Galois representations attached to automorphic forms on GL2 over CM fields. Compositio Mathematica, volume 150, issue 04, 2014, p. 523–567.
11. C. P. Mok, L-invariant of the adjoint Galois representations of modular forms of finite slope. Journal of the London Mathematical Society. Vol.86 (2012), 626–640.
12. C. P. Mok, Heegner points and p-adic L-functions for elliptic curves over totally real fields. Commentarii Mathematici Helvetici. Vol. 86, issue 4 (2011), 867–945
13. C. P. Mok, Special values of L-functions of elliptic curves over Q and their base change to real quadratic f ields. Journal of Number Theory vol. 130 (2010), 431–438. Corrigendum and Addendum, in Journal of Number Theory, vol. 183 (2018), 495–499.
14. C. P. Mok, Exceptional Zero Conjecture for Hilbert Modular Forms. Compositio Mathematica, Volume 145 Part 1 (January 2009), 1–55.
15. C. P. Mok, Sato-Tate conjecture for abelian varieties with real multiplication over function fields. Mathemat ical Research Letters, Vol. 14, Issue 1, 2007, 113–128