snurep.crystalline.site
Sign In Sign Up
Manage this list Sign In Sign Up

Keyboard Shortcuts

Thread View

  • j: Next unread message
  • k: Previous unread message
  • j a: Jump to all threads
  • j l: Jump to MailingList overview

Cart-seminar

Thread Start a new thread
Download
Threads by month
  • ----- 2026 -----
  • April
  • March
  • February
  • January
  • ----- 2025 -----
  • December
  • November
  • October
  • September
  • August
  • July
  • June
  • May
  • April
  • March
  • February
  • January
  • ----- 2024 -----
  • December
  • November
  • October
  • September
  • August
  • July
  • June
  • May
  • April
  • March
cart-seminar@snurep.crystalline.site

March 2026

  • 1 participants
  • 4 discussions
CART Seminar announcement (Heizo Sakamoto, Apr 3 (Fri), 10:30AM)
by 이신명 26 Mar '26

26 Mar '26
Dear all, The next CART seminar is scheduled for Apr 3rd (Fri), 10:30 - 11:30 (Korea time). Speaker: Heizo Sakamoto (The University of Tokyo) Title: Classification of real and imaginary modules of quantum affine algebras in monoidal categorifications of affine cluster algebras Abstract: A finite-dimensional module $L$ over an affine quantum group is called real if the tensor product $L \otimes L$ is irreducible. It is known that for an appropriately chosen subcategory $\mathcal{C}$ of the category of finite-dimensional representations, the Grothendieck ring $K(\mathcal{C})$ has a cluster algebra structure in which cluster monomials correspond to irreducible modules (categorification of cluster algebras).In such a category $\mathcal{C}$, Hernandez-Leclerc conjectured that an irreducible module corresponds to a cluster monomial if and only if it is a real module. This conjecture remains generally open, except for cases where the categorified cluster algebra is of finite type. In this talk, I will construct subcategories that categorify cluster algebras of affine type and explain that the conjecture holds within these categories.  You can join the seminar via the following Zoom link:  https://kias-re-kr.zoom.us/j/86178377083?pwd=znH3EbxqjXmDCiVnv4OTl3SgJHlxva… Meeting ID: 861 7837 7083 Password: 172764 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
1 0
0 0
(Reminder) CART Seminar announcement (Jihyeug Jang, Mar 20 (Fri), 4:30PM)
by 이신명 18 Mar '26

18 Mar '26
Dear all, This is a gentle reminder of the CART seminar by Jihyeug Jang (University of Geneva) tomorrow at the unusual time 16:30 - 17:30 (in Korea time). Hope to see you at the seminar! Best regards, Sin-Myung Lee -----------------------원본 메세지----------------------- 보낸사람: "이신명"<sinmyunglee(a)kias.re.kr> 받는사람: "Mathematics Members(mathall)" <mathall(a)kias.re.kr>, cart-seminar(a)snurep.crystalline.site 참조: jihyeugjang(a)gmail.com 보낸날짜: 2026-03-12 21:33:38 GMT +0900 (Asia/Seoul) 제목: CART Seminar announcement (Jihyeug Jang, Mar 20 (Fri), 4:30PM)     Dear all, The next CART seminar is scheduled for Mar 20th (Fri), 16:30 - 17:30 (Korea time). Note the unusual time! Speaker: Jihyeug Jang (University of Geneva) Title: Grounded partitions Abstract: In this talk, I will discuss partition identities arising from affine Lie algebras. A classical example is provided by the Rogers--Ramanujan identities: Lepowsky and Wilson, building on earlier work of Lepowsky and Milne, gave a representation-theoretic proof of these identities. In particular, the product side arises from the principal specialisation of the Weyl--Kac character formula for highest weight modules of type A_1^{(1)} at level 3.   I will then turn to grounded partitions, combinatorial objects introduced by Dousse and Konan, motivated by the theory of perfect crystals developed by Kang, Kashiwara, Misra, Miwa, Nakashima, and Nakayashiki. While grounded partitions were originally introduced from the crystal-theoretic viewpoint, we instead take the reverse perspective: we use grounded partitions to describe the structure of the affine crystal of type A_1^{(1)} at level 2. You can join the seminar via the following Zoom link: https://kias-re-kr.zoom.us/j/88942840816?pwd=45KKaHbQadH1wIjY8UI5WnYWbDz1po… Meeting ID: 889 4284 0816 Password: 123063 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
1 0
0 0
CART Seminar announcement (Jihyeug Jang, Mar 20 (Fri), 4:30PM)
by 이신명 12 Mar '26

12 Mar '26
Dear all, The next CART seminar is scheduled for Mar 20th (Fri), 16:30 - 17:30 (Korea time). Note the unusual time! Speaker: Jihyeug Jang (University of Geneva) Title: Grounded partitions Abstract: In this talk, I will discuss partition identities arising from affine Lie algebras. A classical example is provided by the Rogers--Ramanujan identities: Lepowsky and Wilson, building on earlier work of Lepowsky and Milne, gave a representation-theoretic proof of these identities. In particular, the product side arises from the principal specialisation of the Weyl--Kac character formula for highest weight modules of type A_1^{(1)} at level 3.   I will then turn to grounded partitions, combinatorial objects introduced by Dousse and Konan, motivated by the theory of perfect crystals developed by Kang, Kashiwara, Misra, Miwa, Nakashima, and Nakayashiki. While grounded partitions were originally introduced from the crystal-theoretic viewpoint, we instead take the reverse perspective: we use grounded partitions to describe the structure of the affine crystal of type A_1^{(1)} at level 2. You can join the seminar via the following Zoom link: https://kias-re-kr.zoom.us/j/88942840816?pwd=45KKaHbQadH1wIjY8UI5WnYWbDz1po… Meeting ID: 889 4284 0816 Password: 123063 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
1 0
0 0
Re: CART Seminar announcement (Ole Warnaar, Mar 6 (Fri), 10:30AM)
by 이신명 05 Mar '26

05 Mar '26
Dear all, This is a gentle reminder of the CART seminar by Ole Warnaar (The University of Queensland) on 10:30 - 11:30 tomorrow (in Korea time). Hope to see you at the seminar! Best regards, Sin-Myung Lee -----------------------원본 메세지----------------------- 보낸사람: "이신명"<sinmyunglee(a)kias.re.kr> 받는사람: "이신명" <sinmyunglee(a)kias.re.kr> 참조: "Ole Warnaar" <o.warnaar(a)maths.uq.edu.au> 보낸날짜: 2026-02-26 17:04:31 GMT +0900 (Asia/Seoul)제목: CART Seminar announcement (Ole Warnaar, Mar 6 (Fri), 10:30AM)     Dear all, This semester's first CART seminar is scheduled for Mar 6th (Fri), 10:30 - 11:30 (Korea time).  Speaker: Ole Warnaar (The University of Queensland) Title: Hall--Littlewood symmetric functions and the Rogers--Ramanujan identities Abstract: Thanks to the groundbreaking work of Lepowsky, Milne and Primc in the late 1970s and early 1980s it is well understood that the celebrated Rogers--Ramanujan identities are related to the level-$3$ standard modules of the affine Lie algebra $\mathrm{A}_1^{(1)}$. This poses the natural question if Rogers--Ramanujan-type identities exist for arbitrary standard modules of affine Lie algebras. In this talk I will explain how ideas from symmetric function theory may shed some light on this question, which is very open despite recent advances.  No prior knowledge of the representation theory of affine Lie algebras will be assumed in this talk. You can join the seminar via the following Zoom link: https://skku-edu.zoom.us/j/83228018171?pwd=03VlbsfaHsxD5jJLpKDbNS3Mb6QQVg.1 Meeting ID: 832 2801 8171 Password: 336194 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
1 0
0 0

HyperKitty Powered by HyperKitty version 1.3.8.