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Colourful Linear Programming Feasibility Problem: Algorithms - Softcover

 
9783659286773: Colourful Linear Programming Feasibility Problem: Algorithms

Synopsis

This problem was presented by Barany and Onn in 1997 and it is still not known if a polynomial-time algorithm for the problem exists. The monochrome version of this problem, expressing p as a convex combination of points in a set S, is a traditional linear programming feasibility problem. The colourful Caratheodory Theorem, due to Barany in 1982, provides a sufficient condition for the existence of a colourful set of points containing p in its convex hull. Barany's result was generalized by Holmsen et al. in 2008 and by Arocha et al. in 2009 before being recently further generalized by Meunier and Deza. We study algorithms for colourful linear programming under the conditions of Barany and their generalizations. In particular, we implement the Meunier-Deza algorithm and enhance previously used random case generators. Computational benchmarking and a performance analysis including a comparison between the two algorithms of Barany and Onn and the one of Meunier and Deza, and random picking are presented.

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About the Author

Guohong has more than ten years experience as a software developer especially in network security and embedded system. He obtained his Master of Science in Computer Science from McMaster University in 2012.

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  • PublisherLAP LAMBERT Academic Publishing
  • Publication date2012
  • ISBN 10 365928677X
  • ISBN 13 9783659286773
  • BindingPaperback
  • LanguageEnglish
  • Number of pages80

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ISBN 10: 365928677X ISBN 13: 9783659286773
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This problem was presented by Barany and Onn in 1997 and it is still not known if a polynomial-time algorithm for the problem exists. The monochrome version of this problem, expressing p as a convex combination of points in a set S, is a traditional linear programming feasibility problem. The colourful Caratheodory Theorem, due to Barany in 1982, provides a sufficient condition for the existence of a colourful set of points containing p in its convex hull. Barany's result was generalized by Holmsen et al. in 2008 and by Arocha et al. in 2009 before being recently further generalized by Meunier and Deza. We study algorithms for colourful linear programming under the conditions of Barany and their generalizations. In particular, we implement the Meunier-Deza algorithm and enhance previously used random case generators. Computational benchmarking and a performance analysis including a comparison between the two algorithms of Barany and Onn and the one of Meunier and Deza, and random picking are presented. 80 pp. Englisch. Seller Inventory # 9783659286773

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Guohong Rong
Published by LAP LAMBERT Academic Publishing, 2012
ISBN 10: 365928677X ISBN 13: 9783659286773
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Taschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - This problem was presented by Barany and Onn in 1997 and it is still not known if a polynomial-time algorithm for the problem exists. The monochrome version of this problem, expressing p as a convex combination of points in a set S, is a traditional linear programming feasibility problem. The colourful Caratheodory Theorem, due to Barany in 1982, provides a sufficient condition for the existence of a colourful set of points containing p in its convex hull. Barany's result was generalized by Holmsen et al. in 2008 and by Arocha et al. in 2009 before being recently further generalized by Meunier and Deza. We study algorithms for colourful linear programming under the conditions of Barany and their generalizations. In particular, we implement the Meunier-Deza algorithm and enhance previously used random case generators. Computational benchmarking and a performance analysis including a comparison between the two algorithms of Barany and Onn and the one of Meunier and Deza, and random picking are presented. Seller Inventory # 9783659286773

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Condition: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Autor/Autorin: Rong GuohongGuohong has more than ten years experience as a software developer especially in network security and embedded system. He obtained his Master of Science in Computer Science from McMaster University in 2012.This proble. Seller Inventory # 5145822

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Rong, Guohong
Published by LAP LAMBERT Academic Publishing, 2012
ISBN 10: 365928677X ISBN 13: 9783659286773
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