Related articles |
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[3 earlier articles] |
Re: Graph Coloring Problem pat%frumious.uucp@uunet.ca (1992-10-28) |
Re: Graph Coloring Problem Richter@lrz.lrz-muenchen.dbp.de (1992-10-28) |
Re: Graph Coloring Problem cliffc@rice.edu (1992-10-28) |
Re: Graph Coloring Problem moss@cs.umass.edu (1992-10-28) |
Re: Graph Coloring Problem preston@cs.rice.edu (1992-10-30) |
Re: Graph Coloring Problem sgall+@CS.CMU.EDU (1992-10-31) |
Re: Graph Coloring Problem kuzemcha@tartan.com (1992-11-06) |
Newsgroups: | comp.compilers |
From: | kuzemcha@tartan.com |
Organization: | Compilers Central |
Date: | Fri, 6 Nov 1992 17:54:53 GMT |
Keywords: | theory, books |
References: | 92-10-093 92-10-109 |
Richter@lrz.lrz-muenchen.dbp.de writes:
>Anyhow, the general problem is NP-complete and you should not search for
>optimal solutions. For good approximations, first study the literature.
>Sorry, I have no references at hand.
One good text is:
"Computers and Intractability -
A Guide to the Theory of NP-Completeness"
Michael R. Garey / David S. Johnson
published by: W.H. Freeman and Co., New York
ISBN 0-7167-1045-5
This book lists over 300 NP-Complete problems, giving references to the
original transformation proofs. Of course, graph coloring problems are
covered.
There is also a section on bounding the performance of approximation
algorithms, although no particular algorithms are given.
Regards,
Ed Kuzemchak
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