activity
20152025
most citedGeometric Bijections for Regular Matroids, Zonotopes, and Ehrhart Theory

15 citations · 23 across the 12 of their papers we have counts for

collaborators

16 papers

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.CV2025

Period matrices and homological quasi-trees on discrete Riemann surfaces

Wai Yeung Lam, On-Hei Solomon Lo, Chi Ho Yuen

We study discrete period matrices associated with graphs cellularly embedded on closed surfaces, resembling classical period matrices of Riemann surfaces. Defined via integrals of…

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★ 2 cited

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.CO2023

The amoeba dimension of a linear space

Jan Draisma, Sarah Eggleston, Rudi Pendavingh +2

Given a complex vector subspace of , the dimension of the amoeba of depends only on the matroid that defines on the ground set $\{1,…

math.CO2023

The Critical Groups of Adinkras up to 2-Rank of Cayley Graphs

Chi Ho Yuen

Adinkras are graphical gadgets introduced by physicists to study supersymmetry, which can be thought of as the Cayley graphs for supersymmetry algebras. Improving the result of Iga…