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Maximum Clique Exhaustive Search in Circulant k-Hypergraphs

机译:循环K-Hypergraphs中的最大Clique详尽搜索

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In this paper, we discuss two algorithms to solve the maximum clique problem in circulant k-hypergraphs, and do an experimental comparison between them. The first is the Necklace algorithm proposed by Tzanakis, Moura, Panario and Stevens [11] which uses an algorithm to generate binary necklaces by Ruskey, Savage and Wang [10]. The second algorithm is a new algorithm which we call Russian Necklace that is based on a Russian doll search for maximum cliques by ?stergard [6] with extra pruning that takes advantages of properties specific to circulant fc-hypergraphs. Our experiments indicate that the new algorithm is more effective for hypergraphs with higher edge density.
机译:在本文中,我们讨论了两个算法,以解决循环k超图中的最大Clique问题,并在它们之间进行实验比较。首先是Tzanakis,Moura,Panario和Stevens [11]提出的项链算法,它使用算法通过Ruskey,Savage和Wang [10]产生二进制项链。第二种算法是一种新的算法,我们称之为基于俄罗斯娃娃的俄罗斯项链进行最大的族人,以获得最大的族人[6],额外的修剪具有特定于循环Fc-Rempraphs的特性的优势。我们的实验表明,新算法对具有更高边缘密度的超图更有效。

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