activity
20102024
most citedRapid convergence to frequency for Substitution Tilings of the Plane

9 citations · 20 across the 12 of their papers we have counts for

collaborators

13 papers

math.CO2024

Chromatic symmetric functions and polynomial invariants of trees

José Aliste-Prieto, Jeremy L. Martin, Jennifer D. Wagner +1

Stanley asked whether a tree is determined up to isomorphism by its chromatic symmetric function. We approach Stanley's problem by studying the relationship between the chromatic s…

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.DS2020★ 4 cited

Rotation numbers and rotation classes on one-dimensional tiling spaces

José Aliste-Prieto, Betseygail Rand, Lorenzo Sadun

We extend rotation theory of circle maps to tiling spaces. Specifically, we consider a 1-dimensional tiling space with finite local complexity and study self-maps that are…

math.CO2020

A Vertex-Weighted Tutte Symmetric Function, and Constructing Graphs with Equal Chromatic Symmetric Function

José Aliste-Prieto, Logan Crew, Sophie Spirkl +1

This paper has two main parts. First, we consider the Tutte symmetric function , a generalization of the chromatic symmetric function. We introduce a vertex-weighted version of…

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.CO2015★ 1 cited

On trees with the same restricted U-polynomial and the Prouhet-Tarry-Escott problem

José Aliste-Prieto, Anna de Mier, José Zamora

This paper focuses on the well-known problem due to Stanley of whether two non-isomorphic trees can have the same -polynomial (or, equivalently, the same chromatic symmetric fun…