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20122019
most citedDrawing Planar Graphs with Many Collinear Vertices

7 citations · 8 across the 9 of their papers we have counts for

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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…

cs.CG2019

Morphing Contact Representations of Graphs

Patrizio Angelini, Steven Chaplick, Sabine Cornelsen +2

We consider the problem of morphing between contact representations of a plane graph. In an -contact representation of a plane graph , vertices are realized by inter…

cs.CG2016

LR-Drawings of Ordered Rooted Binary Trees and Near-Linear Area Drawings of Outerplanar Graphs

Fabrizio Frati, Maurizio Patrignani, Vincenzo Roselli

In this paper we study a family of algorithms, introduced by Chan [SODA 1999] and called LR-algorithms, for drawing ordered rooted binary trees. In particular, we are interested in…

cs.CG2016★ 7 cited

Drawing Planar Graphs with Many Collinear Vertices

Giordano Da Lozzo, Vida Dujmovic, Fabrizio Frati +2

Consider the following problem: Given a planar graph , what is the maximum number such that has a planar straight-line drawing with collinear vertices? This problem…

cs.CG2016

How to morph planar graph drawings

Soroush Alamdari, Patrizio Angelini, Fidel Barrera-Cruz +10

Given an -vertex graph and two straight-line planar drawings of the graph that have the same faces and the same outer face, we show that there is a morph (i.e., a continuous tra…

cs.CG2015

Optimal Morphs of Convex Drawings

Patrizio Angelini, Giordano Da Lozzo, Fabrizio Frati +3

We give an algorithm to compute a morph between any two convex drawings of the same plane graph. The morph preserves the convexity of the drawing at any time instant and moves each…

cs.CG2013★ 1 cited

Morphing Planar Graphs Drawings Efficiently

Patrizio Angelini, Fabrizio Frati, Maurizio Patrignani +1

A morph between two straight-line planar drawings of the same graph is a continuous transformation from the first to the second drawing such that planarity is preserved at all time…