2020
DOI: 10.1016/j.engappai.2020.103539
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Fast and scalable algorithms for mining subgraphs in a single large graph

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Cited by 18 publications
(97 citation statements)
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“…In Figure 2, node v0 (of subgraph S) has a domain including nodes {u0, u2, u6, u9} (on large graph G). Proposition 1 [33], [34]. Let S = (VS, ES, LS) be a subgraph of a graph G = (V, E, L), u ∈ V and v ∈ VS. An assignment of a node u is a valid assignment in the domain of v if there exists an isomorphism I that u is assignable to v, otherwise u is an invalid assignment.…”
Section: Definitions Propositions and Problem Statementmentioning
confidence: 99%
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“…In Figure 2, node v0 (of subgraph S) has a domain including nodes {u0, u2, u6, u9} (on large graph G). Proposition 1 [33], [34]. Let S = (VS, ES, LS) be a subgraph of a graph G = (V, E, L), u ∈ V and v ∈ VS. An assignment of a node u is a valid assignment in the domain of v if there exists an isomorphism I that u is assignable to v, otherwise u is an invalid assignment.…”
Section: Definitions Propositions and Problem Statementmentioning
confidence: 99%
“…In 2014, GraMi [30], [31] was proposed as a novel approach to efficiently mine frequent subgraphs [30]. Most methods for subgraph mining in a large graph G work by searching and counting the number of isomorphisms of a subgraph S in G [30], [32], [33], [34], if this number is not less than a given frequency threshold t, this means S is a frequent subgraph. These subgraph mining algorithms suffer two main costs: (1) generating candidates [33] and (2) checking candidates' isomorphisms [21], [35].…”
Section: Introductionmentioning
confidence: 99%
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“…Many previous large graph networks contain only edge structures, and do not correspond to unique vertex IDs. Many frequent subgraph mining experiments [22] use randomly generated node labels. Here we also use this method in the Deezer-HU dataset, because it does not contain any node labels; other datasets contain node labels.…”
Section: A Datasets and Comparison Algorithmmentioning
confidence: 99%