Ring based approximation of graph edit distance
Blumenthal DB, Bougleux S, Gamper J, Brun L (2018)
Publication Type: Conference contribution
Publication year: 2018
Journal
Publisher: Springer Verlag
Book Volume: 11004 LNCS
Pages Range: 293-303
Conference Proceedings Title: Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
Event location: Beijing
ISBN: 9783319977843
DOI: 10.1007/978-3-319-97785-0_28
Abstract
The graph edit distance (GED) is a flexible graph dissimilarity measure widely used within the structural pattern recognition field. A widely used paradigm for approximating GED is to define local structures rooted at the nodes of the input graphs and use these structures to transform the problem of computing GED into a linear sum assignment problem with error correction (LSAPE). In the literature, different local structures such as incident edges, walks of fixed length, and induced subgraphs of fixed radius have been proposed. In this paper, we propose to use rings as local structure, which are defined as collections of nodes and edges at fixed distances from the root node. We empirically show that this allows us to quickly compute a tight approximation of GED.
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APA:
Blumenthal, D.B., Bougleux, S., Gamper, J., & Brun, L. (2018). Ring based approximation of graph edit distance. In Edwin R. Hancock, Tin Kam Ho, Battista Biggio, Richard C. Wilson, Antonio Robles-Kelly, Xiao Bai (Eds.), Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics) (pp. 293-303). Beijing, CN: Springer Verlag.
MLA:
Blumenthal, David B., et al. "Ring based approximation of graph edit distance." Proceedings of the Joint IAPR International Workshops on Structural and Syntactic Pattern Recognition, SSPR 2018 and Statistical Techniques in Pattern Recognition, SPR 2018, Beijing Ed. Edwin R. Hancock, Tin Kam Ho, Battista Biggio, Richard C. Wilson, Antonio Robles-Kelly, Xiao Bai, Springer Verlag, 2018. 293-303.
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