HOẠT ĐỘNG TRONG TUẦN

Time: 15h15, Friday, 17/6/2022

Join Zoom Meeting

https://us02web.zoom.us/j/89603210669?pwd=dDJyYnJHd3A5WlR1cFFkRUlYa3loUT09

Meeting ID: 896 0321 0669

Passcode: 340252

Abstract: We prove that the order of any abelian (resp. cyclic) automorphism group of a smooth complex projective of general type is bounded from above by $12.5c_1^2+100$ (resp. $12.5c_1^2+90$) provided that its geometric genus $p_g>6$. The upper bounds can be both reached by infinitely many examples whose geometric genera can be arbitrarily large. This is a joint work with Sheng-Li Tan.

For general information of the AGEA seminar, please check out

https://sites.google.com/ncts.ntu.edu.tw/agea-seminar

or the mirror site

http://www.math.ntu.edu.tw/~jkchen/agea-seminar.html