activity
20182021
most citedCompatible Paths on Labelled Point Sets

1 citations · 1 across the 3 of their papers we have counts for

collaborators

7 papers

cs.CG2021

Dynamic Schnyder Woods

Sujoy Bhore, Prosenjit Bose, Pilar Cano +2

A realizer, commonly known as Schnyder woods, of a triangulation is a partition of its interior edges into three oriented rooted trees. A flip in a realizer is a local operation th…

cs.DS2021

Fragile Complexity of Adaptive Algorithms

Prosenjit Bose, Pilar Cano, Rolf Fagerberg +3

The fragile complexity of a comparison-based algorithm is if each input element participates in comparisons. In this paper, we explore the fragile complexity of al…

cs.CG2020

Upward Point Set Embeddings of Paths and Trees

Elena Arseneva, Pilar Cano, Linda Kleist +4

We study upward planar straight-line embeddings (UPSE) of directed trees on given point sets. The given point set has size at least the number of vertices in the tree. For the…

cs.CG2020

Affine invariant triangulations

Prosenjit Bose, Pilar Cano, Rodrigo I. Silveira

We study affine invariant 2D triangulation methods. That is, methods that produce the same triangulation for a point set for any (unknown) affine transformation of . Our wor…

cs.CG20201 cited

Compatible Paths on Labelled Point Sets

Elena Arseneva, Yeganeh Bahoo, Ahmad Biniaz +8

Let and be finite point sets of the same cardinality in , each labelled from to . Two noncrossing geometric graphs and spanning and

math.PR2019

On the number of crossings in a random labelled tree with vertices in convex position

Octavio Arizmendi, Pilar Cano, Clemens Huemer

We prove that the number of crossings in a random labelled tree with vertices in convex position is asymptotically Gaussian with mean and variance . A similar res…