»ã±¨±êÌâ (Title)£ºL-functions and automorphic representations£¨L-º¯ÊýÓë×ÔÊØ°µÊ¾£©

»ã±¨ÈË (Speaker)£ºÐí±ö ¸±½ÌÊÚ£¨ËÄ´¨´óѧ£©

»ã±¨¹¦·ò (Time)£º2021Äê7ÔÂ11ÈÕ (ÖÜÒ») 13:40

»ã±¨µØÖ· (Place)£ºÌÚѶ»áÒ飨»áÒéºÅ£º 908 614 108£©

Ô¼ÇëÈË(Inviter)£ºÃÏãìÑó

Ö÷°ì²¿ÃÅ£ºÀíѧԺÊýѧϵ

»ã±¨ÌáÒª£º

L-function is a central object in the study of number theory. For example, it is related to the distribution of prime numbers, and also the arithmetic of elliptic curves, as indicated by the famous Birch and Swinnerton-Dyer conjecture. With the development of Langlands program, automorphic representation theory becomes an important tool for the study L-functions. In this talk, we will firstly give an introduction to L-functions, and then focus on some related topics in automorphic representation theory.