个人简介

研究兴趣

• Number theory and Arithmetic geometry

教育经历

• 2009 - 2016 | 哈佛大学 | 数学 | 博士 | (Supervisor: Mark Kisin)
• 2008 - 2009 | 斯坦福大学 | 统计学 | 硕士
• 2004 - 2008 | 斯坦福大学 | 数学物理 | 学士

工作经历

• 2022 - -- | 北京雁栖湖应用数学研究院 | 研究员
• 2019 - 2022 | 亚利桑那大学 | 博士后研究员
• 2016 - 2019 | 普渡大学 | 访问助理教授

荣誉与奖项

• 2020 | AMS-Simons Travel Grant
• 2009 | Samsung Scholarship for Graduate Studies
• 2008 | Research Award, Dept. of Mathematics, Stanford University
• 2008 | The J.E.Wallace Sterling Award for Scholastic Achievement, Stanford University
• 2004 | Samsung Scholarship for Undergraduate Studies
• 2003 | 第34届国际奥林匹克物理竞赛银牌

出版物

• [1] Heng Du, Yong Suk Moon, Koji Shimizu, A log prismatic-crystalline comparison theorem, arXiv, 2603.02718 (2026)
• [2] Heng Du, Yong Suk Moon, Koji Shimizu, On log crystalline higher direct image, arXiv, 2603.00559 (2026)
• [3] Yong Suk Moon, On Fontaine's conjecture for torsion crystalline local systems, Journal für die reine und angewandte Mathematik (Crelle's Journal) (2025)
• [4] Yong Suk Moon, A note on purity of crystalline local systems, Proceedings of the American Mathematical Society, 152(12), 5095-5103 (2024)
• [5] Heng Du, Tong Liu, Yong Suk Moon, Koji Shimizu, Log prismatic F-crystals and purity(2024)
• [6] Heng Du, Tong Liu, Yong Suk Moon, Koji Shimizu, Completed prismatic F-crystals and crystalline Zp-local systems, Compositio Mathematica, 160(2024), 5, 1101-1166
• [7] Yong Suk Moon, Strongly divisible lattices and crystalline cohomology in the imperfect residue field case, Selecta Mathematica, 30(1), 12 (2024)
• [8] Tong Liu, Yong Suk Moon, Deepam Patel, Relative Fontaine-Messing theory over power series rings, International Mathematics Research Notices(2023)
• [9] Tong Liu, Yong Suk Moon, Relative crystalline representations and p-divisible groups in the small ramification case, Algebra & Number Theory, 14(2020)
• [10] Yong Suk Moon, Extending p-divisible Groups and Barsotti-Tate Deformation Ring in the Relative Case, International Mathematics Research Notices(2020)
• [11] Yong Suk Moon, Potentially semi-stable deformations of specified Hodge-Tate type and Galois type, Journal of Number Theory, 181(2017)
• [12] Yong Suk Moon, Galois Deformation Ring and Barsotti-Tate Representations in the Relative Case, Ph.D Thesis, Harvard University (2016)