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Photoexcitation of Complex Molecular Systems through Combined FirstPrinciples...
全球变化科学紫荆论坛第439期:基于850hPa相对涡度的热带气旋路径追踪识别方法
Controlling the Structure of Inference and Learning in Neural Networks
环境学术沙龙第698期:城市水系统综合管理:关键铁盐化学品的生产与利用
报告题目:
Symmetries and the Riemann Hypothesis
 报告人:
翁林
教授  日本九州大学
报告时间:
2009-06-11 15:30
报告地点:
理科楼1304报告厅
主办单位:
数学科学系
  简介:
    Naturally associated to pairs (G,P) of reductive groups and their maximal parabolics are abelian zeta functions.These zetas, governed by huge symmetries, including that of Weyl, are expected to satisfy a standard functional equation and the Riemann Hypothesis. In this talk, we are going to talk about them, together with their relations to non-abelian high rank zetas. General functional equations (claimed by Yasushi Komori), limited examples for SL, SO, Sp and G2 and confirmations of the associated Riemann Hypothesis, due to Haseo Ki, Jeff Lagarias, Masatoshi Suzuki and myself,will be presented as well.
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