activity
20162019
most citedA Note on Schnyder's Theorem

2 citations · 2 across the 1 of their papers we have counts for

collaborators

7 papers

cs.CG2019

How to Morph a Tree on a Small Grid

Fidel Barrera-Cruz, Manuel Borrazzo, Giordano Da Lozzo +4

In this paper we study planar morphs between straight-line planar grid drawings of trees. A morph consists of a sequence of morphing steps, where in a morphing step vertices move a…

math.CO2018

Regular and biregular planar cages

Gabriela Araujo-Pardo, Fidel Barrera-Cruz, Natalia García-Colín

We study the Cage Problem for regular and biregular planar graphs. A -graph is a -regular graph with girth . A -cage is a -graph of minimum order. It is…

math.CO2017

Analogies between the crossing number and the tangle crossing number

Robin Anderson, Shuliang Bai, Fidel Barrera-Cruz +8

Tanglegrams are special graphs that consist of a pair of rooted binary trees with the same number of leaves, and a perfect matching between the two leaf-sets. These objects are of…

math.CO2017

The Graph of Critical Pairs of a Crown

Fidel Barrera-Cruz, Rebecca Garcia, Pamela Harris +5

There is a natural way to associate with a poset a hypergraph , called the hypergraph of critical pairs, so that the dimension of is exactly equal to the chromatic numbe…

q-bio.BM2017

On the structure of RNA branching polytopes

Fidel Barrera-Cruz, Christine Heitsch, Svetlana Poznanović

The prevalent method for RNA secondary structure prediction for a single sequence is free energy minimization based on the nearest neighbor thermodynamic model (NNTM). One of the l…

math.CO20162 cited

A Note on Schnyder's Theorem

Fidel Barrera-Cruz, Penny Haxell

We give an alternate proof of Schnyder's Theorem, that the incidence poset of a graph has dimension at most three if and only if is planar.