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<dc:creator>Pacheco Bonrostro, Joaquín</dc:creator>
<dc:creator>Casado Yusta, Silvia</dc:creator>
<dc:date>2022-12</dc:date>
<dc:description>Given an undirected graph, a clique is a subset of vertices in which the induced subgraph is complete; that is, all pairs of vertices&#xd;
of this subset are adjacent. Clique problems in graphs are very important due to their numerous applications. One of these&#xd;
problems is the clique partitioning problem (CPP), which consists of dividing the set of vertices of a graph into the smallest&#xd;
number of cliques possible. The CPP is an NP-hard problem with many application fields (timetabling, manufacturing, scheduling, telecommunications, etc.). Despite its great applicability, few recent studies have focused on proposing specific resolution&#xd;
methods for the CPP. This article presents a resolution method that combines multistart strategies with tabu search. The most&#xd;
novel characteristic of our method is that it allows unfeasible solutions to be visited, which facilitates exploration of the solution&#xd;
space. The computational tests show that our method performs better than previous methods proposed for this problem. In fact,&#xd;
our method strictly improves the results of these methods in most of the instances considered while requiring less computation&#xd;
time.</dc:description>
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<dc:identifier>http://hdl.handle.net/10259/7402</dc:identifier>
<dc:language>eng</dc:language>
<dc:publisher>Springer Nature</dc:publisher>
<dc:title>A stepped tabu search method for the clique partitioning problem</dc:title>
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