Topics related to KZ equation: Critical points of master functions

Lecturer
Date
8th October ~ 30th December, 2024
Location
Weekday | Time | Venue | Online | ID | Password |
---|---|---|---|---|---|
Monday,Tuesday | 09:50 - 11:25 | A3-1-301 | ZOOM 2 | 638 227 8222 | BIMSA |
Reference
1. I. Scherbak and A. Varchenko, Critical points of functions, sl_2 representations and Fuchsian differential equations with only univalued solutions, math. QA/0112269,2021, pp. 1-25.
2. E. Mukhin and A. Varchenko, Critical points of master functions and flag varieties, Communications in Contemporary Mathematics, Vol. 5, No. 1 (2004), pp. 111-163.
3. A. Varchenko and D. Wright, Critical points of master functions and integrable hierarchies, Advances in Mathematics 263 (2014), pp. 178-229.
2. E. Mukhin and A. Varchenko, Critical points of master functions and flag varieties, Communications in Contemporary Mathematics, Vol. 5, No. 1 (2004), pp. 111-163.
3. A. Varchenko and D. Wright, Critical points of master functions and integrable hierarchies, Advances in Mathematics 263 (2014), pp. 178-229.
Audience
Advanced Undergraduate
, Graduate
Video Public
No
Notes Public
Yes
Language
Chinese
Lecturer Intro
Xinxing Tang, received a bachelor's degree in basic mathematics from the School of Mathematics, Sichuan University in 2013, and received a doctorate from Beijing International Center for Mathematical Research, Peking University in 2018. From 2018 to 2021, she worked as a postdoctoral fellow at the Yau Mathematical Sciences Center, Tsinghua University, and joined Beijing Institute of Mathematical Sciences and Applications in 2021 as assistant professor. Research interests include: integrable systems, especially infinite-dimensional integrable systems that appear in GW theory and LG theory, and are interested in understanding the algebraic structure of infinite symmetries and related calculations. Other interests include: mixed Hodge structures, isomonodromic deformation theory, KZ equations.