2012
DOI: 10.1109/tkde.2010.28
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Efficiently Indexing Large Sparse Graphs for Similarity Search

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Cited by 66 publications
(58 citation statements)
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“…Contributions came from four continents and seven countries. At least six teams (Team 1, 3-5, 7-9) published highly influential papers on string matching problems before [15,19,22,24,26,28,33], while two teams (Team 2 and Team 6) can be considered as newcomers. As Table 1 shows, the techniques used cover a broad range and thus subsume a large fraction of previous research in k-approximate string matching.…”
Section: Competition and Methodologymentioning
confidence: 99%
“…Contributions came from four continents and seven countries. At least six teams (Team 1, 3-5, 7-9) published highly influential papers on string matching problems before [15,19,22,24,26,28,33], while two teams (Team 2 and Team 6) can be considered as newcomers. As Table 1 shows, the techniques used cover a broad range and thus subsume a large fraction of previous research in k-approximate string matching.…”
Section: Competition and Methodologymentioning
confidence: 99%
“…Thus, the state-of-the-art solutions address the problem in a filter-and-verify fashion: first generate a set of candidates that satisfy necessary conditions of the edit distance constraints, and then verify with edit distance computation. Inspired by the q-gram concept in string similarity queries, κ-AT algorithm [14] defines tree-based q-grams on graphs. For each vertex v, a κ-AT (or a q-gram) is a tree rooted at v with all vertices reachable in κ hops.…”
Section: Prior Workmentioning
confidence: 99%
“…It was followed by a recent effort SEGOS [15] that proposed an indexing and search paradigm based on star structures. Another advance defined q-grams on graphs [14], which was inspired by the idea of q-grams on strings. It builds index by generating tree-based q-grams, and produces candidates against a count filtering condition on the number of common q-grams between graphs.…”
Section: Related Workmentioning
confidence: 99%
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“…Our basic idea is to break graphs into sub-units (sub-unit is used as a small substructure derived from a graph in our paper), and to index them as filtering features using inverted lists. This idea of structure decomposing is similar to many existing methods for filtering sequences (using q-grams) [11], trees (using binary branches) [12], and graphs (using paths, trees or subgraphs to test for graph isomorphism) [4], [5], [13], [14], [15], [16]. Among these existing methods, filtering is done by performing exact matching on the sub-units and then inferring the edit distance bound through those sub-units that exactly match the queried structure.…”
Section: Introductionmentioning
confidence: 99%