activity
20142026
most citedLattice 3-polytopes with six lattice points

20 citations · 41 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2026

Coloopless zonotopes and counterexamples to the Shifted Lonely Runner Conjecture

Mónica Blanco, Francisco Criado, Francisco Santos

Henze and Malikiosis (2017) have shown that the Lonely Runner Conjecture (LRC) can be restated as a convex-geometric question on the so-called LR zonotopes, lattice zonotopes with…

math.CO2025

On the convex hull of integer points above the hyperbola

David Alcántara, Mónica Blanco, Francisco Criado +1

We show that the polyhedron defined as the convex hull of the lattice points above the hyperbola has between and vertices.…

math.CO2017★ 4 cited

Non-spanning lattice 3-polytopes

Mónica Blanco, Francisco Santos

We completely classify non-spanning -polytopes, by which we mean lattice -polytopes whose lattice points do not affinely span the lattice. We show that, except for six small…

math.CO2016★ 2 cited

The Finiteness Threshold Width of Lattice Polytopes

Mónica Blanco, Christian Haase, Jan Hofmann +1

We prove that in each dimension there is a constant such that for every all but finitely many -polytopes with lattice point…

math.CO2016★ 15 cited

Enumeration of lattice 3-polytopes by their number of lattice points

Mónica Blanco, Francisco Santos

We develop a procedure for the complete computational enumeration of lattice -polytopes of width larger than one, up to any given number of lattice points. We also implement an…

math.CO2015★ 20 cited

Lattice 3-polytopes with six lattice points

Mónica Blanco, Francisco Santos

We classify lattice -polytopes of width larger than one and with exactly lattice points. We show that there are polytopes of width , two polytopes of width , and…