Combinatorics on Flag Varieties and Related Topics 2021
Date. January 25–27, 2021
Place. Ajou University, Suwon, Republic of Korea and online
Flag variety is an algebraic variety lying on the intersection of many areas of mathematics. It has rich structures and contains important classes of subvarieties such as Schubert varieties, Springer varieties, and Hessenberg varieties, each of which has its own interest in view of representation theory and combinatorics. The goal of this workshop is to understand representation theory and combinatorics related to geometry and topology of subvarieties of flag varieties.
Flag variety is an algebraic variety lying on the intersection of many areas of mathematics. It has rich structures and contains important classes of subvarieties such as Schubert varieties, Springer varieties, and Hessenberg varieties, each of which has its own interest in view of representation theory and combinatorics. The goal of this workshop is to understand representation theory and combinatorics related to geometry and topology of subvarieties of flag varieties.
This year we will focus on Newton-Okounkov bodies of flag varieties, Grassmannians, and Hessenberg varieties, and related combinatorics such as crystal bases and combinatorial mutations on polytopes.
This year we will focus on Newton-Okounkov bodies of flag varieties, Grassmannians, and Hessenberg varieties, and related combinatorics such as crystal bases and combinatorial mutations on polytopes.
Invited Speakers
Invited Speakers
Lara Bossinger (Instituto de Matemáticas UNAM Unidad Oaxaca, Mexico)
Yunhyung Cho (Sungkyunkwan University, Korea)
Naoki Fujita (The University of Tokyo, Japan)
Megumi Harada (McMaster University, Canada)
Akihiro Higashitani (Osaka University, Japan)
Organizers
Organizers
Soojin Cho (Ajou University)
Yunhyung Cho (Sungkyunkwan University)
Jaehyun Hong (IBS-CCG)
JiSun Huh (Ajou University)
Eunjeong Lee (IBS-CGP)
Seonjeong Park (KAIST)