The cluster editing problem consists of transforming an input graph G into a cluster graph (a disjoint union of complete graphs) by performing a minimum number of edge editing operations. Each edge editing operation consists of either adding a new edge or removing an existing edge. In this paper we propose new theoretical results on data reduction and instance generation for the cluster editing problem, as well as two algorithms based on coupling an exact method to, respectively, a GRASP or ILS heuristic. Experimental results show that the proposed algorithms are able to find high-quality solutions in practical runtime.
CITATION STYLE
Bastos, L., Ochi, L. S., Protti, F., Subramanian, A., Martins, I. C., & Pinheiro, R. G. S. (2016). Efficient algorithms for cluster editing. Journal of Combinatorial Optimization, 31(1), 347–371. https://doi.org/10.1007/s10878-014-9756-7
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