Indecomposable modules for the dual immaculate basis of quasi-symmetric functions
arXiv:1304.1224 · doi:10.1090/S0002-9939-2014-12298-2
Abstract
We construct indecomposable modules for the 0-Hecke algebra whose characteristics are the dual immaculate basis of the quasi-symmetric functions.
Cited by in corpus (12)
- Multiplicative structures of the immaculate basis of non-commutative symmetric functions
- A lift of Schur's Q-functions to the peak algebra
- Weak Bruhat interval modules of the 0-Hecke algebra
- The Pieri rule for dual immaculate quasi-symmetric functions
- Dual immaculate creation operators and a dendriform algebra structure on the quasisymmetric functions
- The genomic Schur function is fundamental-positive
- 0-Hecke modules for row-strict dual immaculate functions
- Representation theory of 0-Hecke-Clifford algebras
- Poset modules of the -Hecke algebras and related quasisymmetric power sum expansions
- Pieri rules for skew dual immaculate functions
- Equivalence classes of lower and upper descent weak Bruhat intervals
- Quasisymmetric Schur -functions and peak Young quasisymmetric Schur functions