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Parametrized automata simulation and application to service composition

Identifieur interne : 000420 ( Main/Exploration ); précédent : 000419; suivant : 000421

Parametrized automata simulation and application to service composition

Auteurs : Walid Belkhir [France] ; Yannick Chevalier [France] ; Michael Rusinowitch [France]

Source :

RBID : Hal:hal-01089128

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English descriptors

Abstract

The service composition problem asks whether, given a client and a community of available services, there exists an agent (called the mediator) that suitably delegates the actions requested by the client to the available community of services. We address this problem in a general setting where the agents communication actions are parametrized by data from an infinite domain and possibly subject to constraints. For this purpose, we define parametrized automata (PAs), where transitions are guarded by conjunction of equalities and disequalities. We solve the service composition problem by showing that the simulation preorder of PAs is decidable and devising a procedure to synthesize a mediator out of a simulation preorder. We also show that the Nonemptiness problem of PAs is PSPACE-complete.

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Le document en format XML

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<title level="j">Journal of Symbolic Computation</title>
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<div type="abstract" xml:lang="en">The service composition problem asks whether, given a client and a community of available services, there exists an agent (called the mediator) that suitably delegates the actions requested by the client to the available community of services. We address this problem in a general setting where the agents communication actions are parametrized by data from an infinite domain and possibly subject to constraints. For this purpose, we define parametrized automata (PAs), where transitions are guarded by conjunction of equalities and disequalities. We solve the service composition problem by showing that the simulation preorder of PAs is decidable and devising a procedure to synthesize a mediator out of a simulation preorder. We also show that the Nonemptiness problem of PAs is PSPACE-complete.</div>
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<region>
<li>Franche-Comté</li>
<li>Grand Est</li>
<li>Lorraine (région)</li>
</region>
<settlement>
<li>Belfort</li>
<li>Besançon</li>
<li>Metz</li>
<li>Nancy</li>
</settlement>
<orgName>
<li>Université de Bourgogne Franche-Comté</li>
<li>Université de Franche-Comté</li>
<li>Université de Lorraine</li>
<li>Université de technologie de Belfort-Montbéliard</li>
</orgName>
</list>
<tree>
<country name="France">
<region name="Grand Est">
<name sortKey="Belkhir, Walid" sort="Belkhir, Walid" uniqKey="Belkhir W" first="Walid" last="Belkhir">Walid Belkhir</name>
</region>
<name sortKey="Chevalier, Yannick" sort="Chevalier, Yannick" uniqKey="Chevalier Y" first="Yannick" last="Chevalier">Yannick Chevalier</name>
<name sortKey="Rusinowitch, Michael" sort="Rusinowitch, Michael" uniqKey="Rusinowitch M" first="Michael" last="Rusinowitch">Michael Rusinowitch</name>
</country>
</tree>
</affiliations>
</record>

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