Explore the construction of anticyclotomic p-adic L-functions for motives derived from conjugate-selfdual automorphic Rankin-Selberg products in this one-hour lecture. Delve into proposed conjectures surrounding these p-adic L-functions and examine progress towards a specific conjecture involving one-side divisibility of a corresponding Iwasawa main conjecture. Gain insights into advanced mathematical concepts at the intersection of number theory and algebraic geometry.
Anticyclotomic P-adic L-functions for Rankin-Selberg Motives
Hausdorff Center for Mathematics via YouTube
Overview
Syllabus
Yifeng Liu: Anticyclotomic p-adic L-functions for Rankin-Selberg motives
Taught by
Hausdorff Center for Mathematics
Related Courses
-
Motivic Eisenstein Cohomology, P-Adic Interpolation and Applications
-
Representations of P-Adic Groups and Applications - Jessica Fintzen
-
Frobenius Structure and p-adic Zeta Function
-
Iwasawa Theory for Rankin-Selberg L-Function at an Eisenstein Prime
-
On the P-adic Uniformization of Shimura Curves
-
Eigenvarieties and Arithmetic - Connection to L-Functions
