activity
20182021
most citedCompatible Paths on Labelled Point Sets

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

collaborators

9 papers

cs.CG2021

Morphing tree drawings in a small 3D grid

Elena Arseneva, Rahul Gangopadhyay, Aleksandra Istomina

We study crossing-free grid morphs for planar tree drawings using 3D. A morph consists of morphing steps, where vertices move simultaneously along straight-line trajectories at con…

cs.CG2021

Adjacency Graphs of Polyhedral Surfaces

Elena Arseneva, Linda Kleist, Boris Klemz +4

We study whether a given graph can be realized as an adjacency graph of the polygonal cells of a polyhedral surface in . We show that every graph is realizable as a p…

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

A Complete List of All Convex Polyhedra Made by Gluing Regular Pentagons

Elena Arseneva, Stefan Langerman, Boris Zolotov

We give a complete description of all convex polyhedra whose surface can be constructed from several congruent regular pentagons by folding and gluing them edge to edge. Our method…

cs.CG2020

Sublinear Explicit Incremental Planar Voronoi Diagrams

Elena Arseneva, John Iacono, Grigorios Koumoutsos +2

A data structure is presented that explicitly maintains the graph of a Voronoi diagram of point sites in the plane or the dual graph of a convex hull of points in three dimensi…

cs.CG2020★ 1 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 …

cs.CG2020

Which convex polyhedra can be made by gluing regular hexagons?

Elena Arseneva, Stefan Langerman

Which convex 3D polyhedra can be obtained by gluing several regular hexagons edge-to-edge? It turns out that there are only 15 possible types of shapes, 5 of which are doubly-cover…

cs.CG2018

Pole Dancing: 3D Morphs for Tree Drawings

Elena Arseneva, Prosenjit Bose, Pilar Cano +5

We study the question whether a crossing-free 3D morph between two straight-line drawings of an -vertex tree can be constructed consisting of a small number of linear morphing s…

cs.CG2018

Reconstructing a convex polygon from its -cloud

Elena Arseneva, Prosenjit Bose, Jean-Lou De Carufel +1

An -wedge is the closed set of points contained between two rays that are emanating from a single point (the apex), and are separated by an angle . Given a convex polygon…