Community discovery method based on maximum clique and strongly connected component
A connected component and community discovery technology, applied in the field of specific community structure discovery, can solve problems such as low efficiency and difficulty in large-scale graph model data processing
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[0028] Concept introduction:
[0029] 1. Given a directed graph G=(V,E), if the subset of vertices S is called a maximal directed clique if the following conditions are met:
[0030] (1) In the base graph of G, the derived subgraph of all vertices in S is a clique;
[0031] (2) In G, the derived subgraph of S is strongly connected;
[0032] (3) There is no larger vertex set that contains S and satisfies (1) and (2).
[0033] 2. In an undirected graph, a subgraph satisfying that the degree of all vertices in the subgraph is greater than or equal to k is called the k-core of the graph.
[0034] 3. For a directed graph, if starting from any vertex and returning to the vertex through several edges, the graph is called a directed acyclic graph.
[0035] 4. For all vertices of the graph, there is an arrangement (v_1,v_2,...,v_n) such that each vertex v_i has a degree in the derived subgraph G[{v_i,...,v_n}] formed by it and the vertices after it The smallest, this arrangement ...
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