A simple and efficient kinetic spanner

Author:

Abam Mohammad Ali,de Berg Mark,Gudmundsson Joachim

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Control and Optimization,Geometry and Topology,Computer Science Applications

Reference22 articles.

1. M.A. Abam, M. de Berg, M. Farshi, J. Gudmundsson, Region-fault tolerant geometric spanners, in: Proc. 18th ACM–SIAM Symposium on Discrete Algorithms, 2007, pp. 1–10

2. Voronoi diagrams of moving points;Albers;International Journal on Computational Geometry and Applications,1998

3. There are planar graphs almost as good as the complete graph;Chew;Journal of Computer and System Sciences,1989

4. Near-quadratic bounds for the L1 Voronoi diagram of moving points;Chew;Computational Geometry: Theory and Applications,1997

5. L.P. Chew, R.L. (Scot) Drysdale III, Voronoi diagrams based on convex distance functions, in: Proc. 1st ACM Symposium on Computational Geometry, 1985, pp. 235–244

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1. Vertex Fault-Tolerant Geometric Spanners for Weighted Points;International Journal of Computational Geometry & Applications;2022-09

2. Vertex fault-tolerant spanners for weighted points in polygonal domains;Discrete Mathematics, Algorithms and Applications;2022-04-11

3. Geodesic Fault-Tolerant Additive Weighted Spanners;Lecture Notes in Computer Science;2019

4. Geometric Spanners;Encyclopedia of Algorithms;2016

5. Sharp Bounds on Davenport-Schinzel Sequences of Every Order;Journal of the ACM;2015-11-02

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