activity
20142026
most citedDual matroid polytopes and internal activity of independence complexes

5 citations · 10 across the 11 of their papers we have counts for

collaborators

17 papers

math.AG2026

Characterization of Stanley-Reisner varieties by their automorphism group

Roberto Díaz, José Alejandro Samper

We study the automorphism ind-group of a Stanley-Reisner variety through a combinatorial toolkit on the underlying complex: a facet closure operator, its Demazure roots, and…

math.CO2026

Poset Partitions and the Combinatorics of the -Index

Felipe Caster, Dan Guyer, José Alejandro Samper

We introduce a new class of Eulerian posets, called S-partitionable posets, which have a non-negative cd-index. These posets are a generalization of S-shellable complexes introduce…

math.CO2025

Discrete Curvatures and Convex Polytopes

Jesús A. De Loera, Jillian Eddy, Sawyer Jack Robertson +1

We study Forman--Ricci and effective resistance curvatures on the skeleta of convex polytopes. Our guiding questions are: how frequently do polytopal graphs exhibit everywhere posi…

math.CO2024

The -index of semi-Eulerian posets

Martina Juhnke-Kubitzke, José Alejandro Samper, Lorenzo Venturello

We generalize the definition of the -index of an Eulerian poset to the class of semi-Eulerian posets. For simplicial semi-Eulerian Buchsbaum posets, we show that all coefficien…

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.OC2021

The cone of completely positive matrices

Max Pfeffer, Jose Alejandro Samper

We study the cone of completely positive (cp) matrices for the first interesting case . This is a semialgebraic set, which means that the polynomial equalities and inequliti…