AbstractThe main result of the paper is a constructive proof of the following equivalence: two pureλ-terms are observationally equivalent in the lazy concurrentλ-calculusiffthey have the same Lévy–Longo trees. An algorithm which allows to build a context discriminating any two pureλ-terms with different Lévy–Longo trees is described. It follows that contextual equivalence coincides with behavioural equivalence (bisimulation) as considered by Sangiorgi. Another consequence is that the discriminating power of concurrent lambda contexts is the same as that of Boudol–Laneve's contexts with multiplicities
Abstract. The fastest known algorithm for checking bisimulation equivalence of normed context-free p...
International audienceNormal form bisimulation, also known as open bisimulation, is a coinductive te...
A connection is established between the semantic theories of concurrency and communication in the wo...
AbstractThere are essentially two ways of looking at the computational behaviours of λ-terms. One co...
AbstractThe use of λ-calculus in richer settings, possibly involving parallelism, is examined in ter...
AbstractTheλ-calculus with multiplicities is a refinement of the lazyλ-calculus where the argument i...
International audienceWorking in the untyped lambda calculus, we study Morris's λ-theory H +. Introd...
Lévy-Longo Trees and Böhm Trees are the best known tree structures on the λ-calculus. We give genera...
International audienceLévy-Longo Trees and Böhm Trees are the best known tree structures on the λ-ca...
AbstractWe propose an extension of lambda calculus for which the Berarducci trees equality coincides...
International audienceWe present an observational semantics for lambda(fut), a concurrent lambda cal...
International audienceThis paper studies the discriminating power offered by higher-order concurrent...
As observed by Intrigila, there are hardly techniques available in thelambda-calculus to prove that ...
AbstractWe present an observational semantics for λ(fut), a concurrent λ-calculus with reference cel...
Bisimulation equivalence is decidable in polynomial time over normed graphs generated by a context-...
Abstract. The fastest known algorithm for checking bisimulation equivalence of normed context-free p...
International audienceNormal form bisimulation, also known as open bisimulation, is a coinductive te...
A connection is established between the semantic theories of concurrency and communication in the wo...
AbstractThere are essentially two ways of looking at the computational behaviours of λ-terms. One co...
AbstractThe use of λ-calculus in richer settings, possibly involving parallelism, is examined in ter...
AbstractTheλ-calculus with multiplicities is a refinement of the lazyλ-calculus where the argument i...
International audienceWorking in the untyped lambda calculus, we study Morris's λ-theory H +. Introd...
Lévy-Longo Trees and Böhm Trees are the best known tree structures on the λ-calculus. We give genera...
International audienceLévy-Longo Trees and Böhm Trees are the best known tree structures on the λ-ca...
AbstractWe propose an extension of lambda calculus for which the Berarducci trees equality coincides...
International audienceWe present an observational semantics for lambda(fut), a concurrent lambda cal...
International audienceThis paper studies the discriminating power offered by higher-order concurrent...
As observed by Intrigila, there are hardly techniques available in thelambda-calculus to prove that ...
AbstractWe present an observational semantics for λ(fut), a concurrent λ-calculus with reference cel...
Bisimulation equivalence is decidable in polynomial time over normed graphs generated by a context-...
Abstract. The fastest known algorithm for checking bisimulation equivalence of normed context-free p...
International audienceNormal form bisimulation, also known as open bisimulation, is a coinductive te...
A connection is established between the semantic theories of concurrency and communication in the wo...