Download CONCUR 2003 - Concurrency Theory: 14th International by Albert Benveniste, Stefan Haar, Eric Fabre, Claude Jard PDF

By Albert Benveniste, Stefan Haar, Eric Fabre, Claude Jard (auth.), Roberto Amadio, Denis Lugiez (eds.)

This publication constitutes the refereed court cases of the 14th overseas convention on Concurrency idea, CONCUR 2003, held in Marseille, France in September 2003.

The 29 revised complete papers offered including four invited papers have been rigorously reviewed and chosen from 107 submissions. The papers are prepared in topical sections on partial orders and asynchronous platforms, technique algebras, video games, limitless platforms, probabilistic automata, version checking, version checking and HMSC, defense, mobility, compositional equipment and actual time, and probabilistic models.

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Extra resources for CONCUR 2003 - Concurrency Theory: 14th International Conference, Marseille, France, September 3-5, 2003. Proceedings

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S ¸ tef˘ anescu, J. Esparza, and A. Muscholl Constructing a Subautomaton Given an automaton A, finding a safe subautomaton A satisfying Σ(A ) = Σ, ID, and FD is NP-complete, so in the worst case this is exponentially expensive. In our experiments, we found two natural heuristics helpful in this problem: 1. [destructive] Starting with the initial automaton A, we remove states and transitions that prevent the properties of safety, ID and FD to hold. t. , removing q1 → q3 will solve the conflict); something similar for ID.

The following properties hold: C1 C C C2 ⇒ C1 ∧ C3 C ⇒ ∀Q : ΠQ (C ) 1 (a6) C2 ∧ C3 (a7) ΠQ (C) (a8) Distributed Constraint Solving with Monotonically Varying Constraints. Consider again our re-interpretation as distributed constraint solving. Now, instead of constraint Ci being given once and for all, we are given a set of Ci iff constraints Ci ordered by . , the former refines the latter. , that the supremum of two constraints exists in Ci . Since all domains are finite, then Ci∞ = lim (Ci ) is well defined.

We thank Volker Diekert, R´emi Morin, Madhavan Mukund, Holger Petersen, and several anonymous referees for useful comments. This work was partially supported by EPSRC grant GR64322/01. References [Amo] [BD98] [CMT99] [DR95] [EC82] [KV01] [Maz87] [Mor98] [MT02] [Muk02] [MW84] [PR89] [SEM03] [Zie87] [Zie89] AMoRE. html E. Badouel and Ph. Darondeau. Theory of regions. In Lectures on Petri Nets I (Basic Models), LNCS 1491 (1998) 529–588. I. Castellani, M. S. Thiagarajan. Synthesizing distributed transition systems from global specifications.

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