activity
20152022
most citedRow-strict dual immaculate functions

11 citations · 21 across the 6 of their papers we have counts for

collaborators

6 papers

math.CO2022★ 1 cited

Pieri rules for skew dual immaculate functions

Elizabeth Niese, Sheila Sundaram, Stephanie van Willigenburg +1

In this paper we give Pieri rules for skew dual immaculate functions and their recently discovered row-strict counterparts. We establish our rules using a right-action analogue of…

math.CO2022★ 4 cited

0-Hecke modules for row-strict dual immaculate functions

Elizabeth Niese, Sheila Sundaram, Stephanie van Willigenburg +2

We introduce a new basis of quasisymmetric functions, the row-strict dual immaculate functions. We construct a cyclic, indecomposable 0-Hecke algebra module for these functions. Ou…

math.CO2022★ 11 cited

Row-strict dual immaculate functions

Elizabeth Niese, Sheila Sundaram, Stephanie van Willigenburg +2

We define a new basis of quasisymmetric functions, the row-strict dual immaculate functions, as the generating function of a particular set of tableaux. We establish that this defi…

math.CO2021

Skew row-strict quasisymmetric Schur functions

Sarah K. Mason, Elizabeth Niese

Mason and Remmel introduced a basis for quasisymmetric functions known as the row-strict quasisymmetric Schur functions. This basis is generated combinatorially by fillings of comp…

math.CO2016

Quasisymmetric (k,l)-hook Schur functions

Sarah K Mason, Elizabeth Niese

We introduce a quasisymmetric generalization of Berele and Regev's hook Schur functions and prove that these new quasisymmetric hook Schur functions decompose the hook Schur functi…

math.CO2015★ 5 cited

On Erasure Combinatorial Batch Codes

JiYoon Jung, Carl Mummert, Elizabeth Niese +1

Combinatorial batch codes were defined by Paterson, Stinson, and Wei as purely combinatorial versions of the batch codes introduced by Ishai, Kushilevitz, Ostrovsky, and Sahai. The…