Results 31 to 40 of about 206,500 (313)
Linear-Size Universal Point Sets for One-Bend Drawings [PDF]
For every integer $n ge 4$, we construct a planar point set $S_n$ of size $6n-10$ such that every $n$-vertex planar graph $G$ admits a plane embedding in which the vertices are mapped to points in $S_n$, and every edge is either a line segment or a ...
Sub Computational Geometry +6 more
core +1 more source
On morphs of 1-plane graphs [PDF]
Morphing geometric graphs is a classical problem in graph theory and computational geometry with seminal results established by Cairns in 1944 [Amer. Math. Monthly, 51] and by Thomassen in 1983 [J. of Comb. Theor., Series B, 34].
Pfister, Maximilian +7 more
core +1 more source
Point feature map labeling is a geometric visualization problem, in which a set of input points must be labeled with a set of disjoint rectangles (the bounding boxes of the label texts).
Maarten Löffler +2 more
doaj +1 more source
Quantum Computation in Computational Geometry
Summary: We discuss applications of quantum computation to geometric data processing. These applications include problems on convex hulls, minimum enclosing balls, linear programming, and intersection problems. Technically, we apply the well-known algorithm of \textit{L. K. Grover} [Proc. 28th annual ACM symposium 1996, 212--219 (1996; Zbl 0922.68044)]
SADAKANE, Kunihiko +2 more
openaire +1 more source
Multi-Colored Spanning Graphs [PDF]
We study a problem proposed by Hurtado et al. [10] motivated by sparse set visualization. Given n points in the plane, each labeled with one or more primary colors, a colored spanning graph (CSG) is a graph such that for each primary color, the vertices ...
Sub Computational Geometry +9 more
core +1 more source
A Refined Definition for Groups of Moving Entities and its Computation [PDF]
One of the important tasks in the analysis of spatio-temporal data collected from moving entities is to find a group: a set of entities that travel together for a sufficiently long period of time. Buchin et al.
Sub Computational Geometry +7 more
core +1 more source
Investigating computational geometry for failure prognostics
Prognostics and Health Management (PHM) is a multidisciplinary field aiming at maintaining physical systems in their optimal functioning conditions.
Emmanuel Ramasso
doaj +1 more source
Computational geometry and discrete computations [PDF]
In this paper we describe some problems arising in practical implementation of algorithms from computational geometry. Going to robust algorithms needs to solve issues such as rounding errors and degeneracies. Most of the problems are closely related to the incompatibility between on one side algorithms designed for continuous data and on the other ...
openaire +3 more sources
Single-player and two-player buttons & scissors games [PDF]
We study the computational complexity of the Buttons & Scissors game and obtain sharp thresholds with respect to several parameters. Specifically we show that the game is NP-complete for C = 2 colors but polytime solvable for C = 1. Similarly the game is
Jody Leonard +52 more
core +1 more source
The Annual Symposium on Computational Geometry has a special issue in the Journal of Computational Geometry for the first time.
Siu-Wing Cheng, Olivier Devillers
doaj +1 more source

