On Bisimilarity and Substitution in Presence of Replication - Archive ouverte HAL
Communication Dans Un Congrès Année : 2010

On Bisimilarity and Substitution in Presence of Replication

Résumé

We prove a new congruence result for the pi-calculus: bisimilarity is a congruence in the sub-calculus that does not include restriction nor sum, and features top-level replications. Our proof relies on algebraic properties of replication, and on a new syntactic characterisation of bisimilarity. We obtain this characterisation using a rewriting system rather than a purely equational axiomatisation. We then deduce substitution closure, and hence, congruence. Whether bisimilarity is a congruence when replications are unrestricted remains open.
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Dates et versions

hal-00375604 , version 1 (10-10-2008)
hal-00375604 , version 2 (15-04-2009)
hal-00375604 , version 3 (15-02-2010)
hal-00375604 , version 4 (14-06-2010)

Identifiants

Citer

Daniel Hirschkoff, Damien Pous. On Bisimilarity and Substitution in Presence of Replication. ICALP, Jul 2010, Bordeaux, France. pp.454-465, ⟨10.1007/978-3-642-14162-1_38⟩. ⟨hal-00375604v4⟩
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