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Titlebook: Algorithms and Models for the Web Graph; 9th International Wo Anthony Bonato,Jeannette Janssen Conference proceedings 2012 Springer-Verlag

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M. Hennerici,M. Daffertshofer,S. MeairsIn this work we analyze fundamental properties of Random Apollonian Networks [34,35], a popular random graph model which generates planar graphs with power law properties. Specifically, we analyze (a) the degree distribution, (b) the . largest degrees, (c) the . largest eigenvalues and (d) the diameter, where . is a constant.
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Uroš J. Jovanović (Priv.-Dozent) each of the resulting connected components has exactly one sink. We prove that the problem is hard to approximate in a strong sense: If . then for every fixed . > 0, there is no (..)-approximation algorithm, even if the input graph is restricted to have unit weight arcs, maximum out-degree three, a
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Herdaktivation durch Schlaf oder Medikamente. In the SPA model, nodes have spheres of influence of varying size, and new nodes may only link to a node if they fall within its influence region. The spatial embedding of the nodes models the background knowledge or identity of the node, which influences its link environment. In this paper, we fo
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Neurophysiologische Mechanismen im Schlaft often the case in complex networks), a deterministic algorithm to find the top . list of nodes with the largest degrees requires an average complexity of ., where . is the number of nodes in the network. Even this modest complexity can be very high for large complex networks. We propose to use the
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