题目：P-adic Hodge theory and applications
报告人：谭福成（京都大学数学科学研究所）
时间: 2月28日，14：30-15：30
地点：明德楼B区201学术报告厅
摘要：This talk is an introduction to several topics centered in p-adic Hodge theory. P-adic Hodge theory, initiated by Serre, Tate and Grothendieck, became a central topic in Arithmetic Geometry soon after Wiles' work on the Taniyama-Shimura conjecture. After recalling the basics in Galois representations and modular forms, I will explain some aspects of the modularity conjectures and the etale-crystalline comparison theorems.Time permitting, I will mention certain developments in Anabelian Geometry, which is in some sense an application of p-adic Hodge theory.
