Elements of non-commutative algebraic geometry
The classical theory of algebraic geometry connects geometric concepts with corresponding notions in commutative algebra. In the recent decades there was an interest in building a parallel theory based on associative (non-commutative) algebras. We will discuss the basic ideas of this developing theory mostly following Ginzburg's lectures as well as several more recent papers.
The class will consist of two parts:
1. The first 2/3 will be lectures read by me: Mon, Wed, Fri, Oct 16 - Nov 17, 15:20 - 16:55, room a3-2-301.
2. The last third of the class will be for students to give talks to each other on the related topics. For this part we will meet once a week on Fridays from Nov 24 until Jan 12, 15:20 - 16:55, room a3-2-301.
The class will consist of two parts:
1. The first 2/3 will be lectures read by me: Mon, Wed, Fri, Oct 16 - Nov 17, 15:20 - 16:55, room a3-2-301.
2. The last third of the class will be for students to give talks to each other on the related topics. For this part we will meet once a week on Fridays from Nov 24 until Jan 12, 15:20 - 16:55, room a3-2-301.
讲师
日期
2023年10月16日 至 12月08日
位置
| Weekday | Time | Venue | Online | ID | Password |
|---|---|---|---|---|---|
| 周一,周三,周五 | 15:20 - 16:55 | A3-2-301 | ZOOM 3 | 361 038 6975 | BIMSA |
修课要求
Basic concepts of algebraic geometry
参考资料
Ginzburg. Lectures on Noncommutative Geometry
听众
Graduate
视频公开
公开
笔记公开
公开
讲师介绍
Slava Pimenov于圣彼得堡IFMO取得应用数学/计算机科学硕士学位，在耶鲁大学取得纯数博士学位。2014年至2022年，他在日本、英国、德国和法国担任博士后和访问研究员，2023年加入BIMSA任助理研究员。他目前的研究兴趣包括几何表示理论、超群和非交换代数几何。