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20182025
most citedEigenvalues and Critical Groups of Adinkras

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

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math.CO2025

White's Conjecture for Paving Matroids

Yu-Chuan Yu, Chi Ho Yuen

White's conjecture asserts that any two tuples of matroid bases that have the same multi-set union can be transformed from one to another by symmetric exchanges; it also implies th…

math.CO2025

Filtrations of Tope Spaces of Oriented Matroids

Kris Shaw, Chi Ho Yuen

We compare three filtrations of the tope space of an oriented matroid. The first is the dual Varchenko-Gelfand degree filtration, the second filtration is from Kalinin's spectral s…

math.CO2024

A Consistent Sandpile Torsor Algorithm for Regular Matroids

Changxin Ding, Alex McDonough, Lilla Tóthmérész +1

Every regular matroid is associated with a sandpile group, which acts simply transitively on the set of bases in various ways. Ganguly and the second author introduced the notion o…

math.CO20221 cited

Eigenvalues and Critical Groups of Adinkras

Kevin Iga, Caroline Klivans, Jordan Kostiuk +1

Adinkras are signed graphs used to study supersymmetry in physics. We provide an introduction to these objects, and study the properties of their signed adjacency and signed Laplac…

math.CO2020

Patchworking Oriented Matroids

Marcel Celaya, Georg Loho, Chi Ho Yuen

In a previous work, we gave a construction of (not necessarily realizable) oriented matroids from a triangulation of a product of two simplices. In this follow-up paper, we use a v…

math.CO2020

Oriented Matroids from Triangulations of Products of Simplices

Marcel Celaya, Georg Loho, Chi Ho Yuen

We introduce a construction of oriented matroids from a triangulation of a product of two simplices. For this, we use the structure of such a triangulation in terms of polyhedral m…