报告人：左康教授   

时间：2025年9月12日下午3:00--4:00

地点：5206教室

摘要:  I  will  talk  on an  ongoing project (with Xiao-Tao Sun and Jinbang Yang) “Grothendieck anabelian geometry and p-adic Simpson correspondence”. I will first overview Hitchin’s construction for complex Teichmüller theory by  Hitchin-Simpson correspondence. Then we turn to the p-adic setting. Motived by above Hitchin’s construction over complex numbers  we propose a Teichmüller theory over p-adic numbers by the p-adic Simpson correspondence and expect an alternative approach to Grothendieck anabelian geometry by this p-adic Teichmüller theory. Finally, we speculate more classes of varieties for anabelian geometry.

报告人简介：左康，武汉大学教授，曾先后任职于香港中文大学和德国美因茨大学（W3教授-德国最高级别教授）。左康老师主要研究领域是代数几何里的霍奇理论、模空间以及算术几何。他在复代数簇基本群的表示、模空间的双曲性、Shimura子簇的刻画和p-adic Hodge theory 等重要问题上取得丰硕成果，论文发表在Invent. Math.，Duke Math.J.，JEMS，Crelle's Journal等顶级数学杂志上。