International audienceWe introduce two extensions of the λ-calculus with a probabilistic choice operator, Λcbv⊕ and Λcbn⊕, modeling respectively call-by-value and call-by-name probabilistic computation. We prove that both enjoys confluence and standardization, in an extended way: we revisit these two fundamental notions to take into account the asymptotic behaviour of terms.The common root of the two calculi is a further calculus based on Linear Logic, Λ!⊕, which allows for a fine control of the interaction between choice and copying, and which allows us to develop a unified, modular approach
We consider the notion of probabilistic applicative bisimilarity (PAB), recently introduced as a beh...
International audienceA long-standing open problem in the semantics of programming languages support...
We show how the framework of probabilistic abstract interpretation can be applied to statically anal...
International audienceWe introduce two extensions of the λ-calculus with a probabilistic choice oper...
A notion of probabilistic lambda-calculus usually comes with a prescribed reduction strategy, typica...
Probabilistic operational semantics for a nondeterministic extension of pure λ-calculus is studied. ...
Probabilistic operational semantics for a nondeterministic extension of pure λ-calculus is studied. ...
International audienceProbabilistic operational semantics for a nondeterministic extension of pure l...
International audienceProbabilistic applicative bisimulation is a recently introduced coinductive me...
As probabilistic computation plays an increasing role in diverse fields in computer science, researc...
Applicative bisimiliarity is a coinductively-defined program equivalence in which programs are teste...
We develop the operational semantics of an untyped probabilistic lambda-calculus with continuous dis...
Le lambda-calcul est un formalisation de la notion de calcul. Dans cette thèse nous nous intéressero...
From a programming language viewpoint, the lambda calculus formalises several features of the modern...
AbstractIn this work we propose a probabilistic extension of the π-calculus. The main novelty is a p...
We consider the notion of probabilistic applicative bisimilarity (PAB), recently introduced as a beh...
International audienceA long-standing open problem in the semantics of programming languages support...
We show how the framework of probabilistic abstract interpretation can be applied to statically anal...
International audienceWe introduce two extensions of the λ-calculus with a probabilistic choice oper...
A notion of probabilistic lambda-calculus usually comes with a prescribed reduction strategy, typica...
Probabilistic operational semantics for a nondeterministic extension of pure λ-calculus is studied. ...
Probabilistic operational semantics for a nondeterministic extension of pure λ-calculus is studied. ...
International audienceProbabilistic operational semantics for a nondeterministic extension of pure l...
International audienceProbabilistic applicative bisimulation is a recently introduced coinductive me...
As probabilistic computation plays an increasing role in diverse fields in computer science, researc...
Applicative bisimiliarity is a coinductively-defined program equivalence in which programs are teste...
We develop the operational semantics of an untyped probabilistic lambda-calculus with continuous dis...
Le lambda-calcul est un formalisation de la notion de calcul. Dans cette thèse nous nous intéressero...
From a programming language viewpoint, the lambda calculus formalises several features of the modern...
AbstractIn this work we propose a probabilistic extension of the π-calculus. The main novelty is a p...
We consider the notion of probabilistic applicative bisimilarity (PAB), recently introduced as a beh...
International audienceA long-standing open problem in the semantics of programming languages support...
We show how the framework of probabilistic abstract interpretation can be applied to statically anal...