activity
20222026
most citedEquivariant log-concavity of graph matchings

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

math.CO2026

Chow polynomials and chain polynomials of matroids are not log-concave

Gergely Bérczi, Basile Coron, Christopher Eur +1

The Hilbert--Poincaré series of the Chow rings of the toric varieties of matroids, often called the \emph{Chow polynomials}, and the -polynomial of their boundary complexes, cal…

math.AG2026

Magic positivity of Snapper polynomials for matroids

Shiyue Li

In 1959, Snapper showed that the Euler characteristic of the tensor powers of a line bundle on a normal projective scheme is a polynomial, later named the \emph{Snapper polynomial}…

math.CO2026

Structural properties of nested set complexes

Basile Coron, Luis Ferroni, Shiyue Li

We study structural and topological properties of nested set complexes of matroids with arbitrary building sets, proving that these complexes are vertex decomposable and admit conv…

math.CO2025

Chow polynomials of rank-uniform labeled posets

Basile Coron, Luis Ferroni, Shiyue Li

We introduce and develop the theory of UMEL-shellable posets. These are posets equipped with an edge-lexicographical labeling satisfying certain uniformity and monotonicity propert…

math.CO2023

Multimatroids and rational curves with cyclic action

Emily Clader, Chiara Damiolini, Christopher Eur +2

We study the connection between multimatroids and moduli spaces of rational curves with cyclic action. Multimatroids are generalizations of matroids and delta-matroids introduced b…

math.CO2022★ 1 cited

Equivariant log-concavity of graph matchings

Shiyue Li

For any graph, we show that the graded permutation representation of the graph automorphism group given by matchings is strongly equivariantly log-concave. The proof gives a family…