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Cliques, coloring, and satisfiability

The purpose of a DIMACS Challenge is to encourage and coordinate research in the experimental analysis of algorithms. The First DIMACS Challenge encouraged experimental work in the area of network flow and matchings. The Second DIMACS Challenge, on which this volume is based, took place in conjuncti...

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Detalles Bibliográficos
Autores principales: Johnson, David S, Trick, Michael A
Lenguaje:eng
Publicado: American Mathematical Society 1996
Materias:
Acceso en línea:http://cds.cern.ch/record/2279800
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author Johnson, David S
Trick, Michael A
author_facet Johnson, David S
Trick, Michael A
author_sort Johnson, David S
collection CERN
description The purpose of a DIMACS Challenge is to encourage and coordinate research in the experimental analysis of algorithms. The First DIMACS Challenge encouraged experimental work in the area of network flow and matchings. The Second DIMACS Challenge, on which this volume is based, took place in conjunction with the DIMACS Special Year on Combinatorial Optimization. Addressed here are three difficult combinatorial optimization problems: finding cliques in a graph, coloring the vertices of a graph, and solving instances of the satisfiability problem. These problems were chosen both for their practical interest and because of their theoretical intractability.
id cern-2279800
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1996
publisher American Mathematical Society
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spelling cern-22798002021-04-21T19:05:34Zhttp://cds.cern.ch/record/2279800engJohnson, David STrick, Michael ACliques, coloring, and satisfiabilityMathematical Physics and MathematicsThe purpose of a DIMACS Challenge is to encourage and coordinate research in the experimental analysis of algorithms. The First DIMACS Challenge encouraged experimental work in the area of network flow and matchings. The Second DIMACS Challenge, on which this volume is based, took place in conjunction with the DIMACS Special Year on Combinatorial Optimization. Addressed here are three difficult combinatorial optimization problems: finding cliques in a graph, coloring the vertices of a graph, and solving instances of the satisfiability problem. These problems were chosen both for their practical interest and because of their theoretical intractability.American Mathematical Societyoai:cds.cern.ch:22798001996
spellingShingle Mathematical Physics and Mathematics
Johnson, David S
Trick, Michael A
Cliques, coloring, and satisfiability
title Cliques, coloring, and satisfiability
title_full Cliques, coloring, and satisfiability
title_fullStr Cliques, coloring, and satisfiability
title_full_unstemmed Cliques, coloring, and satisfiability
title_short Cliques, coloring, and satisfiability
title_sort cliques, coloring, and satisfiability
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/2279800
work_keys_str_mv AT johnsondavids cliquescoloringandsatisfiability
AT trickmichaela cliquescoloringandsatisfiability