Mix & Match: Subgraph Matching for Absolute Coverage

The NP-hard problem of subgraph matching calls to detect all matchings of a smaller query graph within a larger data graph. The problem is fundamental in graph analysis and query answering, as it facilitates the understanding and analysis of the larger graph. Nevertheless, existing subgraph matching methods return results from one location of the graph before moving to another location, while the total results may be in the order of billions or even trillions; under these circumstances, existing methods may only present a portion of the results within reasonable time or space, which is not representative of the totality of results. This predicament leads to a biased representation of the data graph. In this paper, we study the problem of coverage in subgraph matching and propose Mix & Match (M&M) an algorithm that quickly returns results that are representative of the whole data graph. M&M achieves higher coverage employing a combination of global exploration , which prioritizes the exploration of nodes at the first level of backtracking that may enlarge coverage, and local exploration , which improves backtracking efficiency by pruning exploration paths that do not increase coverage. Our experimental study shows that M&M finds on average twice as many unique nodes as state-of-the-art algorithms in the same time.

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Publication Details

Journal
Proceedings of the VLDB Endowment
Published
2025-09-01
DOI
https://doi.org/10.14778/3773731.3773737
Primary Topic
Graph Theory and Algorithms
Type
article
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article

Mix & Match: Subgraph Matching for Absolute Coverage

Davide Mottin, Konstantinos Skitsas, Panagiotis Karras, Yuya Sasaki
Proceedings of the VLDB Endowment
Graph Theory and Algorithms
article

Mix & Match: Subgraph Matching for Absolute Coverage

Davide Mottin, Konstantinos Skitsas, Panagiotis Karras, Yuya Sasaki
article en

Abstract

The NP-hard problem of subgraph matching calls to detect all matchings of a smaller query graph within a larger data graph. The problem is fundamental in graph analysis and query answering, as it facilitates the understanding and analysis of the larger graph. Nevertheless, existing subgraph matching methods return results from one location of the graph before moving to another location, while the total results may be in the order of billions or even trillions; under these circumstances, existing methods may only present a portion of the results within reasonable time or space, which is not representative of the totality of results. This predicament leads to a biased representation of the data graph. In this paper, we study the problem of coverage in subgraph matching and propose Mix & Match (M&M) an algorithm that quickly returns results that are representative of the whole data graph. M&M achieves higher coverage employing a combination of global exploration , which prioritizes the exploration of nodes at the first level of backtracking that may enlarge coverage, and local exploration , which improves backtracking efficiency by pruning exploration paths that do not increase coverage. Our experimental study shows that M&M finds on average twice as many unique nodes as state-of-the-art algorithms in the same time.

Proceedings of the VLDB EndowmentVol. 18(13)
Aarhus University (DK)
Openalex Percentile: Top 33%
Graph Theory and Algorithms
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Mix & Match: Subgraph Matching for Absolute Coverage — Davide Mottin, Konstantinos Skitsas, et al. · Proceedings of the VLDB Endowment (2025) | TGRS Research Map | TGRS