Dear all,
This is a gentle reminder of the CART seminar by Reuven Hodges (University of Kansas) tomorrow at 10:30 - 11:30 in Korea time (9:30 - 10:30 in Beijing).
Hope to see you at the seminar!
Best regards,
Sin-Myung Lee
-----------------------원본 메세지----------------------- 보낸사람: "이신명"sinmyunglee@kias.re.kr 받는사람: "Mathematics Members(mathall)" mathall@kias.re.kr, cart-seminar@snurep.crystalline.site 참조: "Hodges,Reuven Moses" rmhodges@ku.edu 보낸날짜: 2026-05-13 18:29:19 GMT +0900 (Asia/Seoul) 제목: CART seminar announcement (Reuven Hodges, May 22 (Fri), 10:30AM)
Dear all,
The next CART seminar is scheduled for May 22nd (Fri), 10:30 - 11:30 in Korea time (9:30 - 10:30 in Beijing).
Speaker: Reuven Hodges (University of Kansas) Title: Orbits structures and complexity in Schubert and Richardson varieties Abstract: The study of orbits and orbit closures in the flag variety has a long and storied history with deep connections to algebraic combinatorics, Lie theory, and representation theory. The orbits of Borel subgroups and their Zariski closures, the Schubert varieties, have been of particular import. A central notion in this area is the complexity of a reductive group action on a variety, which equals the minimum codimension of a Borel subgroup orbit. In this talk we provide a type-uniform formula for the torus complexity of the usual torus action on a Richardson variety by developing the notion of algebraic dimensions of Bruhat intervals. Then, when a Levi subgroup acts on a Schubert variety, we exhibit a codimension preserving bijection between the Levi-Borel subgroup orbits in the big open cell of that Schubert variety and the torus orbits in the big open cell of a distinguished Schubert subvariety. This allows us to give a type-uniform formula for the Levi-Borel complexity of that Schubert variety.
You can join the seminar via the following
Zoom link: https://kias-re-kr.zoom.us/j/82665363913?pwd=7PO3Wck3khxsA6asEIHalVcjYDQDKV.... Meeting ID: 826 6536 3913 Password: 236303
Please feel free to forward this to anyone who might be interested. You can check out further information on CART seminar on our website (https://sites.google.com/view/cart-kias/).
Looking forward to seeing you at the seminar!
Best regards,
Sin-Myung Lee