Nonpolyhedral Relaxations of Graph-Bisection Problems
Cardinality (data modeling)
Maximum cut
Bisection
Duality (order theory)
DOI:
10.1137/0805024
Publication Date:
2005-02-23T10:50:53Z
AUTHORS (2)
ABSTRACT
We study the problem of finding minimum bisection a graph into two parts prescribed sizes. formulate lower bounds on by relaxing node- and edge- incidence vectors cuts. prove that both relaxations provide same bound. The main fact we is duality between relaxed preserves very natural cardinality constraints present an analogous result also for max-cut problem, show relation edge relaxation some other optimality criteria studied before. Finally, briefly mention possible applications practical computational approach.
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