On the geometry of the smallest circle enclosing a finite set of points-Reference-Cited by-同舟云学术

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On the geometry of the smallest circle enclosing a finite set of points

Published:2007-10 Issue:7 Volume:344 Page:929-940
ISSN:0016-0032
Container-title:Journal of the Franklin Institute
language:en
Short-container-title:Journal of the Franklin Institute

Author:

Drager Lance D.,Lee Jeffrey M.,Martin Clyde F.

Publisher

Elsevier BV

Subject

Applied Mathematics,Computer Networks and Communications,Signal Processing,Control and Systems Engineering

Reference5 articles.

1. H. Rademacher, O. Toeplitz, The Enjoyment of Mathematics: Selections from Mathematics for the Amateur, Dover, New York, 1 March 1990.

2. D. Cheng, X. Hu, C. Martin, On the smallest enclosing balls, Preprint, 2004.

3. Computing the smallest k-enclosing circle and related problems;Efrat;Comput. Geom.,1994

4. Smallest enclosing disks (balls and ellipsoids);Welzl,1991

5. Solution methodologies for the smallest enclosing circle problem;Xu;Comput. Optim. Appl.,2003

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2. Simple and Efficient Acceleration of the Smallest Enclosing Ball for Large Data Sets in $$E^2$$: Analysis and Comparative Results;Computational Science – ICCS 2022;2022

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4. Constructions of Solutions to Generalized Sylvester and Fermat–Torricelli Problems for Euclidean Balls;Journal of Optimization Theory and Applications;2013-07-16

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