activity
20032024
most citedA non-partitionable Cohen-Macaulay simplicial complex

72 citations · 139 across the 32 of their papers we have counts for

collaborators

37 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.CO2023

Unbounded matroids

Jonah Berggren, Jeremy L. Martin, José A. Samper

A matroid base polytope is a polytope in which each vertex has 0,1 coordinates and each edge is parallel to a difference of two coordinate vectors. Matroid base polytopes are descr…

math.CO2022

Simplicial effective resistance and enumeration of spanning trees

Art M. Duval, Woong Kook, Kang-Ju Lee +1

A graph can be regarded as an electrical network in which each edge is a resistor. This point of view relates combinatorial quantities, such as the number of spanning trees, to ele…

math.CO2022

Hopf monoids of set families

Kevin Marshall, Jeremy L. Martin

A \textit{grounded set family} on is a subset such that . We study a linearized Hopf monoid \textbf{SF} on grounded set families, with restricti…

math.CO2022

Ehrhart Theory of Paving and Panhandle Matroids

Derek Hanely, Jeremy L. Martin, Daniel McGinnis +4

We show that the base polytope of any paving matroid can be systematically obtained from a hypersimplex by slicing off certain subpolytopes, namely base polytopes of latt…

math.CO2020

Hopf monoids of ordered simplicial complexes

Federico Castillo, Jeremy L. Martin, Jose A. Samper

We study pure ordered simplicial complexes (i.e., simplicial complexes with a linear order on their ground sets) from the Hopf-theoretic point of view. We define a \textit{Hopf cla…