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20062020
most citedOn the Frobenius Number of Fibonacci Numerical Semigroups

16 citations · 23 across the 12 of their papers we have counts for

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math.CO2020

Strongly involutive self-dual polyhedra

Javier Bracho, Luis Montejano, Eric Pauli +1

A polyhedron is a graph which is simple, planar and 3-connected. In this note, we classify the family of strongly involutive self-dual polyhedra. The latter is done by using a…

math.CO2018

On the number of vertices of projective polytopes

Natalia García-Colín, Luis Pedro Montejano, Jorge Luis Ramírez Alfonsín

Let be a configuration of points in . What is the maximum number of vertices that can have among all the possible permissible projective transfor…

math.CO2018

Cubic graphs, their Ehrhart quasi-polynomials, and a scissors congruence phenomenon

Cristina G. Fernandes, José C. de Pina, Jorge Luis Ramírez Alfonsín +1

The scissors congruence conjecture for the unimodular group is an analogue of Hilbert's third problem, for the equidecomposability of polytopes. Liu and Osserman studied the Ehrhar…

math.CO2016

Codimension two and three Kneser Transversals

Jonathan Chappelon, Leonardo Martínez-Sandoval, Luis Montejano +2

Let be integers with and let be a finite set of points in . A -plane transversal to the convex hulls of all -set…

math.CO2015

A Tutte polynomial inequality for lattice path matroids

Kolja Knauer, Leonardo Martínez-Sandoval, Jorge Luis Ramírez Alfonsín

Let be a matroid without loops or coloops and let be its Tutte polynomial. In 1999 Merino and Welsh conjectured that holds…

math.CO2014

Detecting minors in matroids through triangles

Boris Albar, Daniel Gonçalves, Jorge L. Ramírez Alfonsín

In this note we investigate some matroid minor structure results. In particular, we present sufficient conditions, in terms of {\em triangles}, for a matroid to have either $U_{2,4…