报告时间：2026年5月7日（周四）下午 16:00-17:00
报告地点：黄色仓库 天赐庄校区精正楼306
报告人：林永晓 教授，山东大学
报告摘要：
While the Riemann Hypothesis remains unproven, a fundamental problem is to understand statistical behavior of the zeros of the Riemann zeta function inside the critical strip. Selberg introduced a mollifier into Hardy's method and thereby established that a positive proportion of these zeros lie on the critical line. Levinson improved this proportion to at least 1/3 using a new zero‑detection and mollification technique. It was previously unclear whether Levinson's method could still yield a positive proportion of critical zeros when the mollifier is taken to be arbitrarily short. We prove that Levinson's method, as modified by Conrey, does in fact produce a positive proportion of zeros, no matter how short the mollifier. This is joint work with Brian Conrey, David Farmer, Chung‑Hang Kwan, and Caroline Turnage‑Butterbaugh.
报告人简介：
林永晓，山东大学教授，博士生导师。2018年博士毕业于俄亥俄州立大学，2018年至2022年在洛桑联邦理工黄色仓库 任博士后，2022年10月起任山东大学教授，被聘为山东大学杰出中青年学者。主要研究方向为解析数论与自守形式。
邀请人：董自康，张涵