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A novel approach for efficient supergraph query processing on graph databases

机译:图数据库上有效的超级图查询处理的新方法

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In recent years, large amount of data modeled by graphs, namely graph data, have been collected in various domains. Efficiently processing queries on graph databases has attracted a lot of research attentions. Supergraph query is a kind of new and important queries in practice. A supergraph query, q, on a graph database D is to retrieve all graphs in D such that q is a supergraph of them. Because the number of graphs in databases is large and subgraph isomorphism testing is NP-complete, efficiently processing such queries is a big challenge. This paper first proposes an optimal compact method for organizing graph databases. Common subgraphs of the graphs in a database are stored only once in the compact organization of the database, in order to reduce the overall cost of subgraph isomorphism testings from stored graphs to queries during query processing. Then, an exact algorithm and an approximate algorithm for generating significant feature set with optimal order are proposed to construct indices on graph databases. The optimal order on the feature set is to reduce the number of subgraph isomorphism testings during query processing. Based on the compact organization of graph databases, a novel algorithm of testing subgraph isomorphisms from multiple graphs to one graph is presented. Finally, based on all these techniques, a query processing method is proposed. Analytical and experimental results show that the proposed algorithms outper-form the existing similar algorithms by one to two orders of magnitude.
机译:近年来,已经在各个领域中收集了由图建模的大量数据,即图数据。在图数据库上有效处理查询已引起很多研究关注。 Supergraph查询是实践中一种新的重要查询。在图数据库D上的超图查询q将检索D中的所有图,使得q是它们的超图。由于数据库中图的数量很大并且子图同构测试是NP完全的,因此有效地处理此类查询是一个很大的挑战。本文首先提出了一种用于组织图数据库的最优紧致方法。在数据库的紧凑组织中,数据库中图的常见子图仅存储一次,以减少在查询处理期间从存储图到查询的子图同构测试的总成本。然后,提出了一种精确算法和一种近似算法,用于以最优顺序生成重要特征集,以在图数据库上构建索引。功能集的最佳顺序是减少查询处理期间子图同构测试的次数。基于图数据库的紧凑组织,提出了一种测试从多个图到一个图的子图同构的新算法。最后,基于所有这些技术,提出了一种查询处理方法。分析和实验结果表明,所提出的算法比现有的相似算法要好一到两个数量级。

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