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A quantitative version of Schmidt's conjecture

日期:2026-04-08   阅读次数:

报告人:吴乘洋 博士生(北京大学)

时间:2026年04月17日09:30-

地点:理科楼LA104


摘要:Schmidt's conjecture is an important problem in Diophantine approximation, which focuses on the intersection of several sets consisting of weighted badly approximable vectors, and is closely related to Littlewood's conjecture. In this talk, we present a quantitative version of Schmidt's conjecture and its dynamical formulation. Moreover, within a general framework, we propose conditions for determining the non-emptiness of a certain generalized Cantor set, and estimate the lower bound of its Hausdorff dimension.


邀请人:数学研究中心


欢迎广大师生积极参与!


文本1 吴乘洋 博士生(北京大学) 文本2 2026年04月17日09:30
文本3 理科楼LA104 文本4
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文本7 文本8