Megan Chang-Lee

most citedThe

e

-positivity of the chromatic symmetric function for twinned paths and cycles

1 citations · 1 across the 2 of their papers we have counts for

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2 papers

math.AG2025

Representation stability for moduli spaces of admissible covers

Megan Chang-Lee, Siddarth Kannan, Philip Tosteson

We prove a representation stability result for the sequence of spaces $M_{g, n}^{A}$ of pointed admissible $A$ -covers of stable $n$ -pointed genus- $g$ curves, for an abelian…

math.CO2024★ 1 cited

The $e$ -positivity of the chromatic symmetric function for twinned paths and cycles

Esther Banaian, Kyle Celano, Megan Chang-Lee +7

The operation of twinning a graph at a vertex was introduced by Foley, Hoàng, and Merkel (2019), who conjectured that twinning preserves $e$ -positivity of the chromatic symmetric f…

Representation stability for moduli spaces of admissible covers

The e-positivity of the chromatic symmetric function for twinned paths and cycles

The $e$ -positivity of the chromatic symmetric function for twinned paths and cycles