Algebraic Operads
The notion of an operad is ubiquitous in contemporary mathematics, as it allows one to express a vast number of algebraic, topological and other types of structures, while at the same time remaining relatively simple to describe and effectively work with. In this class we plan to cover the standard material primarily focusing on algebraic operads. The main reference is the book "Algebraic Operads" by Loday and Vallette, but we may also draw on other material if needed.

Lecturer
Date
24th February ~ 30th May, 2025
Location
Weekday | Time | Venue | Online | ID | Password |
---|---|---|---|---|---|
Monday,Friday | 15:20 - 16:55 | A3-2-201 | ZOOM 04 | 482 240 1589 | BIMSA |
Reference
Loday, Vallette. Algebraic Operads.
Video Public
Yes
Notes Public
Yes
Lecturer Intro
I have MSc degree in Applied Math / Computer Science from St. Petersburg IFMO and PhD in pure mathematics from Yale University. From 2014 to 2022 I held postdoctoral and visiting researcher positions in Japan, UK, Germany and France. I've joined BIMSA in 2023.
My current research interests include geometric representation theory, super groups and non-commutative algebraic geometry.