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GEM++: A Tool for Solving Substitution-Tolerant Subgraph Isomorphism

Identifieur interne : 000140 ( Main/Exploration ); précédent : 000139; suivant : 000141

GEM++: A Tool for Solving Substitution-Tolerant Subgraph Isomorphism

Auteurs : Julien Lerouge [France] ; Pierre Le Bodic [États-Unis] ; Pierre Héroux [France] ; Sébastien Adam [France]

Source :

RBID : Hal:hal-01249506

Abstract

The substitution-tolerant subgraph isomorphism is a particular error-tolerant subgraph matching that allows label substitutions for both vertices and edges. Such a matching is often required in pattern recognition applications since graphs extracted from images are generally labeled with features vectors computed from raw data which are naturally subject to noise. This paper describes an extended version of a Binary Linear Program (BLP) for solving this class of graph matching problem. The paper also presents GEM++, a software framework that implements the BLP and that we have made available for the research community. GEM++ allows the processing of different sub-problems (induced isomorphism or not, directed graphs or not) with complex labelling of vertices and edges. We also present some datasets available for evaluating future contributions in this field.

Url:
DOI: 10.1007/978-3-319-18224-7_13


Affiliations:


Links toward previous steps (curation, corpus...)


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<div type="abstract" xml:lang="en">The substitution-tolerant subgraph isomorphism is a particular error-tolerant subgraph matching that allows label substitutions for both vertices and edges. Such a matching is often required in pattern recognition applications since graphs extracted from images are generally labeled with features vectors computed from raw data which are naturally subject to noise. This paper describes an extended version of a Binary Linear Program (BLP) for solving this class of graph matching problem. The paper also presents GEM++, a software framework that implements the BLP and that we have made available for the research community. GEM++ allows the processing of different sub-problems (induced isomorphism or not, directed graphs or not) with complex labelling of vertices and edges. We also present some datasets available for evaluating future contributions in this field.</div>
</front>
</TEI>
<affiliations>
<list>
<country>
<li>France</li>
<li>États-Unis</li>
</country>
<region>
<li>Haute-Normandie</li>
<li>Région Normandie</li>
</region>
<settlement>
<li>Le Havre</li>
<li>Rouen</li>
</settlement>
<orgName>
<li>Université de Rouen</li>
<li>Université du Havre</li>
</orgName>
</list>
<tree>
<country name="France">
<region name="Région Normandie">
<name sortKey="Lerouge, Julien" sort="Lerouge, Julien" uniqKey="Lerouge J" first="Julien" last="Lerouge">Julien Lerouge</name>
</region>
<name sortKey="Adam, Sebastien" sort="Adam, Sebastien" uniqKey="Adam S" first="Sébastien" last="Adam">Sébastien Adam</name>
<name sortKey="Heroux, Pierre" sort="Heroux, Pierre" uniqKey="Heroux P" first="Pierre" last="Héroux">Pierre Héroux</name>
</country>
<country name="États-Unis">
<noRegion>
<name sortKey="Le Bodic, Pierre" sort="Le Bodic, Pierre" uniqKey="Le Bodic P" first="Pierre" last="Le Bodic">Pierre Le Bodic</name>
</noRegion>
</country>
</tree>
</affiliations>
</record>

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