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Concurrent Programming as Proof Net Construction

Identifieur interne : 001C84 ( Crin/Corpus ); précédent : 001C83; suivant : 001C85

Concurrent Programming as Proof Net Construction

Auteurs : Guy Perrier

Source :

RBID : CRIN:perrier96b

English descriptors

Abstract

We propose a concurrent process calculus, called Calcul Parallèle Logique (CPL), based on the paradigm of computation as proof net construction in linear logic. CPL uses a fragment of first order intuitionistic linear logic where formulas represent processes and proof nets successful computations. In these computations, communication is expressed in an asynchronous way by means of axiom links. We define testing equivalences for processes, which are based on a concept of interface and use the power of proof theory in linear logic.

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Le document en format XML

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<term>Concurrency</term>
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<div type="abstract" xml:lang="en" wicri:score="1452">We propose a concurrent process calculus, called Calcul Parallèle Logique (CPL), based on the paradigm of computation as proof net construction in linear logic. CPL uses a fragment of first order intuitionistic linear logic where formulas represent processes and proof nets successful computations. In these computations, communication is expressed in an asynchronous way by means of axiom links. We define testing equivalences for processes, which are based on a concept of interface and use the power of proof theory in linear logic.</div>
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<crinnumber>96-R-132</crinnumber>
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<equipe>CALLIGRAMME</equipe>
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<e>Perrier, Guy</e>
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<title>Concurrent Programming as Proof Net Construction</title>
<year>1996</year>
<keywords>
<e>Linear logic</e>
<e>Concurrency</e>
<e>Process algebras</e>
<e>Concurrent programming</e>
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<e>Proof nets</e>
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<abstract>We propose a concurrent process calculus, called Calcul Parallèle Logique (CPL), based on the paradigm of computation as proof net construction in linear logic. CPL uses a fragment of first order intuitionistic linear logic where formulas represent processes and proof nets successful computations. In these computations, communication is expressed in an asynchronous way by means of axiom links. We define testing equivalences for processes, which are based on a concept of interface and use the power of proof theory in linear logic.</abstract>
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