Seungrak Choi

most citedPoset modules of the

0

-Hecke algebras and related quasisymmetric power sum expansions

3 citations · 5 across the 2 of their papers we have counts for

collaborators

2 papers

math.RT2023★ 3 cited

Poset modules of the $0$ -Hecke algebras and related quasisymmetric power sum expansions

Seung-Il Choi, Young-Hun Kim, Young-Tak Oh

Duchamp--Hivert--Thibon introduced the construction of a right $H_{n} (0)$ -module, denoted as $M_{P}$ , for any partial order $P$ on the set $[n]$ . This module is defined by specifying a…

math.RT2022★ 2 cited

Homological properties of 0-Hecke modules for dual immaculate quasisymmetric functions

Seung-Il Choi, Young-Hun Kim, Sun-Young Nam +1

Let $n$ be a nonnegative integer. For each composition $α$ of $n$ , Berg $et al.$ introduced a cyclic indecomposable $H_{n} (0)$ -module $V_{α}$ with a dual immaculate…

Poset modules of the 0-Hecke algebras and related quasisymmetric power sum expansions

Homological properties of 0-Hecke modules for dual immaculate quasisymmetric functions

Poset modules of the $0$ -Hecke algebras and related quasisymmetric power sum expansions