2 citations · 2 across the 3 of their papers we have counts for
5 papers
Transplanting Trees: Chromatic Symmetric Function Results through the Group Algebra of
Angèle M. Foley, Joshua Kazdan, Larissa Kröll +3
One of the major outstanding conjectures in the study of chromatic symmetric functions (CSF's) states that trees are uniquely determined by their CSF's. Though verified on graphs o…
Factorial supersymmetric skew Schur functions and ninth variation determinantal identities
Angèle M. Foley, Ronald C. King
The determinantal identities of Hamel and Goulden have recently been shown to apply to a tableau-based ninth variation of skew Schur functions. Here we extend this approach and its…
Determinantal and Pfaffian identities for ninth variation skew Schur functions and Q-functions
Angèle M. Foley, Ronald C. King
Recently Okada defined algebraically ninth variation skew Q-functions, in parallel to Macdonald's ninth variation skew Schur functions. Here we introduce a skew shifted tableaux de…
The intersection of two vertex coloring problems
Angele M. Foley, Dallas J. Fraser, Chinh T. Hoang +2
A hole is an induced cycle with at least four vertices. A hole is even if its number of vertices is even. Given a set L of graphs, a graph G is L-free if G does not contain any gra…
Classes of graphs with e-positive chromatic symmetric function
Angèle M. Foley, Chính T. Hoàng, Owen D. Merkel
In the mid-1990s, Stanley and Stembridge conjectured that the chromatic symmetric functions of claw-free co-comparability (also called incomparability) graphs were e-positive. The…