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Problemdekomposition durch Graphenpartitionierung

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Zukunftsperspektiven des Operations Research

Zusammenfassung

Die zunehmende Parallelverarbeitungsfähigkeit von Computern macht eine Zerlegung von Optimierungsproblemen in Teilaufgaben interessant, die von verschiedenen Prozessoren oder Kernen parallel bearbeitet werden können.

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Literaturverzeichnis

  • D. A. Bader, H. Meyerhenke, P. Sanders und D. Wagner, Hrsg. Graph Partitioning and Graph Clustering - 10th DIMACS Implementation Challenge Workshop. Proceedings, Band 588 der Reihe Contemporary Mathematics, 2013. American Mathematical Society.

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  • P. Galinier, Z. Boujbel und M.C. Fernandes. An efficient memetic algorithm for the graph partitioning problem. Annals of Operations Research, 191(1):1–22, 2011.

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  • A.J. Soper, C. Walshaw und M: Cross. A combined evolutionary search and multilevel optimisation approach to graph-partitioning. J. Global Optimization, 29(2):225–241, 2004.

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  • C. Walshaw. The graph partitioning archive, 2014. URL http://staffweb.cms.gre.ac.uk/wc06/partition. Zugegriffen am 30. Januar.

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Correspondence to Frank Schneider Dipl. Inf. .

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Schneider, F., Dorndorf, U. (2014). Problemdekomposition durch Graphenpartitionierung. In: Lübbecke, M., Weiler, A., Werners, B. (eds) Zukunftsperspektiven des Operations Research. Springer Gabler, Wiesbaden. https://doi.org/10.1007/978-3-658-05707-7_5

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  • DOI: https://doi.org/10.1007/978-3-658-05707-7_5

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