activity
20032025
most citedA solution to the tennis ball problem

5 citations · 6 across the 9 of their papers we have counts for

collaborators

9 papers

math.CO2025

A construction that preserves the configuration of a matroid, with applications to lattice path matroids

Joseph E. Bonin, Anna de Mier

The configuration of a matroid is the abstract lattice of cyclic flats (flats that are unions of circuits) where we record the size and rank of each cyclic flat, but not the se…

math.CO2022

Marked graphs and the chromatic symmetric function

José Aliste-Prieto, Anna de Mier, Rosa Orellana +1

The main result of this paper is the introduction of marked graphs and the marked graph polynomials (-polynomial) associated with them. These polynomials can be defined via a de…

math.CO2020

On the smallest trees with the same restricted -polynomial and the rooted -polynomial

José Aliste-Prieto, Anna de Mier, José Zamora

In this article, we construct explicit examples of pairs of non-isomorphic trees with the same restricted -polynomial for every ; by this we mean that the polynomials agree o…

math.CO2012

Enumeration of fixed points of an involution on -trees

Sergey Kitaev, Anna de Mier

-trees provide a convenient description of rooted non-separable planar maps. The involution on -trees was introduced to prove a complicated equidistribution res…

math.CO2007

Lattice and Schroder paths with periodic boundaries

Joseph P. S. Kung, Anna de Mier, Xinyu Sun +1

We consider paths in the plane with and -steps that start at the origin, end at height and stay to the left of a given non-decreasing right boundary.…

math.CO2006★ 1 cited

Representation of Numerical Semigroups by Dyck Paths

Maria Bras-Amorós, Anna de Mier

We introduce square diagrams that represent numerical semigroups and we obtain an injection from the set of numerical semigroups into the set of Dyck paths.