2019
DOI: 10.1109/access.2019.2960044
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Motifs in Big Networks: Methods and Applications

Abstract: Motifs have been recognized as basic network blocks and are found to be quite powerful in modeling certain patterns. Generally speaking, local characteristics of big networks could be reflected in network motifs. Over the years, motifs have attracted a lot of attention from researchers. However, most current literature reviews on motifs generally focus on the field of biological science. In contrast, here we try to present a comprehensive survey on motifs in the context of big networks. We introduce the defini… Show more

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Cited by 22 publications
(9 citation statements)
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“…These network motifs are patterns of interconnected nodes, such as gene A regulating gene B, gene B regulating gene C, and gene A regulating gene C, that occur repeatedly in a large network. A formal definition is given [67]. As in integrated circuits, they may offer clues as to how large networks function [68].…”
Section: Analysis Of Network Structurementioning
confidence: 99%
“…These network motifs are patterns of interconnected nodes, such as gene A regulating gene B, gene B regulating gene C, and gene A regulating gene C, that occur repeatedly in a large network. A formal definition is given [67]. As in integrated circuits, they may offer clues as to how large networks function [68].…”
Section: Analysis Of Network Structurementioning
confidence: 99%
“…On the one hand, because the calculation of the high-order motif is more complicated, counting in large networks is often difficult and time-consuming to detect. On the other hand, due to the wide variety of high-level motifs structures, it is difficult to distinguish which ones are of practical significance [34]. Therefore, in order to achieve a balance between the time complexity and the practicality of the algorithm, this article does not consider the more complex opportunistic network structure.…”
Section: Overall Design Of Lpmbt Modelmentioning
confidence: 99%
“…Network motifs were first proposed by [25] and can be formally denoted as M = {V M , E M } where V M is a set of m nodes and E M is a set of edges between m − 1 (line motif) and m(m−1) 2 (clique motif) in the motif M [26]. But generally a network motif consists between 3-8 number of nodes [27]. This is because higher-order motifs are structurally complicated.…”
Section: B Motif-based Modelmentioning
confidence: 99%