activity
19972026
most citedFrom Poset Topology to -Eulerian Polynomials to Stanley's Chromatic Symmetric Functions

6 citations · 24 across the 19 of their papers we have counts for

collaborators

25 papers

math.HO2026

A memorial tribute: Adriano Garsia (1928--2024)

Hélène Barcelo, François Bergeron, Nantel Bergeron +15

Adriano Mario Garsia was born in Tunis on August 20, 1928, to a Tunisian-Italian family. He lived on a farm there until the end of World War II, then moved to Rome. After finishing…

math.CO2026

Weighted bond posets and a new chromatic symmetric function

Rafael S. González D'León, Michelle L. Wachs

The classical bond lattice of a graph was used in a formula of Whitney to compute the chromatic polynomial. In this paper, we use weighted versions of the bond lattice, to introduc…

math.CO2024★ 1 cited

On an -ary generalization of the Lie representation and tree Specht modules

Tamar Friedmann, Phil Hanlon, Michelle L. Wachs

We continue our study, initiated in our prior work with Richard Stanley, of the representation of the symmetric group on the multilinear component of an -ary generalization of t…

math.CO2023★ 2 cited

A new presentation for Specht modules with distinct parts

Tamar Friedmann, Phil Hanlon, Michelle L. Wachs

We obtain a new presentation for Specht modules whose conjugate shapes have strictly decreasing parts by introducing a linear operator on the space generated by column tabloids. Th…

math.CO2019

The Homogenized Linial Arrangement and Genocchi Numbers

Alexander Lazar, Michelle L. Wachs

We study the intersection lattice of a hyperplane arrangement recently introduced by Hetyei who showed that the number of regions of the arrangement is a median Genocchi number. Us…

math.CO2019

On enumerators of Smirnov words by descents and cyclic descents

Brittney Ellzey, Michelle L. Wachs

A Smirnov word is a word over the positive integers in which adjacent letters must be different. A symmetric function enumerating these words by descent number arose in the work of…