(Enter summary)
Abstract: Polynomial-time approximation algorithms with non-trivial performance
guarantees are presented for the problems of (a) partitioning the vertices
of a weighted graph into k blocks so as to maximise the weight of crossing
edges, and (b) partitioning the vertices of a weighted graph into two blocks
of equal cardinality, again so as to maximise the weight of crossing edges.
The approach, pioneered by Goemans and Williamson, is via a semidefinite
relaxation.
1 Introduction
Goemans and... (Update)
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BibTeX entry: (Update)
A. Frieze and M. Jerrum. Improved approximation algorithms for MAX-k-CUT and MAX BISECTION. Algorithmica, 1996. (to appear). Preliminary version in Proc. of the Sixth IPCO Conference, Springer-Verlag LNCS 920, pages 1--13. http://citeseer.ist.psu.edu/frieze94improved.html More
@incollection{ frieze95improved,
author = "A. {FRIEZE} and M. {JERRUM}",
title = "Improved approximation algorithms for {MAX} k-{CUT} and {MAX} {BISECTION}",
booktitle = "Integer Programming and Combinatorial Optimization",
volume = "920",
publisher = "Springer",
editor = "Egon Balas and Jens Clausen",
pages = "1--13",
year = "1995",
url = "citeseer.ist.psu.edu/frieze94improved.html" }
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