Home >> Seminar 

Twisted Lefschetz number formulas and padic trace formulas
项征御 博士(上海数学中心)
Friday, May 5th, 2017, 1:30 PM 闵行数学楼401报告厅 

青年学术论坛邀请报告
摘要：We first introduce Arthur's formula for L^2 Lefschetz numbers of Hecke operators, and show it can be interpolated padically. For a reductive group which is anisotropic at infinite, we then give an explicit formula for twisted Lefschetz numbers and show it can also be interpolated padically.
Those padic interpolations give a padic trace formula theory parallel to the theory of ArthurClozel.
个人简介：项征御毕业于哥伦比亚大学，师从Urban教授. 研究领域为代数数论，研究方向为 padic 自守形式和p进迹公式。
He obtained his PhD degree in Mathematics from Columbia University, where he studied padic automorphic forms and eigenvariety theory under the advisor of Professor Eric Urban. He was a Hedrick assistant professor in UCLA and worked with Professor Haruzo Hida. Now he is a young investigator at Fudan University, Shanghai Center for Mathematical Science.
His research interests include Number Theory, padic automorphic forms and padic trace formulas.
邀请人： 谢兵永



