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个人信息Personal Information
教授 博士生导师 硕士生导师
性别：男
毕业院校：山东大学
学历：研究生(博士)毕业
学位：理学博士学位
在职信息：在职
所在单位：数据科学研究院
入职时间：2019-08-30
学科：基础数学
办公地点：明德楼C701
联系方式：
山大数论讨论班
星期三，15:00-16:00，2025年秋季学期
中心校区明德楼 C704 & 洪家楼校区
组织者：山大数论组
讨论班着重于数论中的新进展。报告人为校内外学者和学生。欢迎推荐报告。
报告信息（摘要和往年报告信息见列表下方）
| 时间 | 报告人 | 工作单位 | 报告题目 | 地点 |
| 2025-09-17 | 杨一帆 | 台湾大学 |
Explicit methods for Shimura curves | 洪家楼校区1号楼 |
| 2025-09-24 14:00-15:00 |
万昕 | 中国科学院数学与系统科学研究院、晨兴数学中心 | BSD conjecture, Iwasawa theory and related topics | 洪家楼校区2号楼 |
| 2025-09-24 | 杨一帆 | 台湾大学 | Hypergeometric functlons and modular forms | 洪家楼校区2号楼 |
| 2025-09-26 10:00-11:00 | 杨一帆 | 台湾大学 | Hurwitz class number relations and mock modular forms | 洪家楼校区 |
| 2025-10-01 | 无报告（国庆假期） |
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| 2025-10-08 | 无报告（国庆假期） |
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| 2025-10-15 | 中国数学会年会（滨州） | |||
| 2025-10-22 | 无报告 | |||
| 2025-10-26-27 周日-周一 | Number Theory and its Applications (two-day workshop) | 洪家楼校区 | ||
| 2025-10-29 | 华晟昊 | 上海数学与交叉学科研究院 | Distribution of automorphic forms and families of L-functions | 明德楼 C704 |
| 2025-11-05 | 明德楼 C704 | |||
| 2025-11-12 | 明德楼 C704 | |||
| 2025-11-19 | 无报告 | |||
| 2025-11-26 | 明德楼 C704 | |||
| 2025-12-03 | 明德楼 C704 | |||
| 2025-12-10 | 明德楼 C704 | |||
| 2025-12-17 | 明德楼 C704 | |||
| 2025-12-24 | 明德楼 C704 | |||
2025-09-17，杨一帆 台湾大学
题目：
摘要：
地点：洪家楼校区1号楼
2025-09-24，杨一帆 台湾大学
题目：
摘要：
地点：洪家楼校区
2025-10-29，华晟昊
题目：Distribution of automorphic forms and families of $L$-functions
摘要：Berry suggested that the eigenfunctions of chaotic systems can be modeled as random waves. It is widely believed that the moments of a normalized eigenfunction should coincide with those of a Gaussian distribution. In this talk, we will discuss a conjecture concerning the statistical independence in the joint distribution of Hecke--Maass cusp forms, along with two conditional results, based on joint work with Bingrong Huang and Liangxun Li.
In one case, our proof relies on a phenomenon in which the moments of a ``mixed'' family of $L$-functions can be compared with those of a ``pure'' family of $L$-functions. This naturally raises the question: what constitutes a general family of $L$-functions?
In the second part of the talk, I will introduce the toroidal families introduced by Fouvry, Kowalski, and Michel, which are defined via subgroups of characters. In ongoing joint work with Michel, we have developed a fundamental matrix framework that facilitates computations in the general setting. We illustrate this framework through examples spanning various ranks, including both low- and high-rank cases.
地点：明德楼 C704
往年报告：
Contact us at: brhuang "at" sdu dot edu dot cn, Office: Mingde C701, Tel: 883-69786