2011
DOI: 10.1007/978-3-642-19835-9_33
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CADP 2010: A Toolbox for the Construction and Analysis of Distributed Processes

Abstract: Abstract. Cadp (Construction and Analysis of Distributed Processes) is a comprehensive software toolbox that implements the results of concurrency theory. Started in the mid 80s, Cadp has been continuously developed by adding new tools and enhancing existing ones. Today, Cadp benefits from a worldwide user community, both in academia and industry. This paper presents the latest release Cadp 2010, which is the result of a considerable development effort spanning the last four years. The paper first describes th… Show more

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Cited by 119 publications
(122 citation statements)
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“…Among the behavioral model used for the verification by these tools, the one closest to BIP is the pNets [33] model used for the verification of GCM models in CADP [34]. We leave for future work a study of the connection between BIP and GCM, which would allow applying the verification tools from the BIP tool-set to GCM models.…”
Section: Related Workmentioning
confidence: 99%
“…Among the behavioral model used for the verification by these tools, the one closest to BIP is the pNets [33] model used for the verification of GCM models in CADP [34]. We leave for future work a study of the connection between BIP and GCM, which would allow applying the verification tools from the BIP tool-set to GCM models.…”
Section: Related Workmentioning
confidence: 99%
“…Our approach is supported by several tools: (i) we reuse the Itaca toolbox [6] for synthesising synchronous adapters, and (ii) we rely on process algebra en-codings and reuse equivalence checking techniques available in the CADP verification toolbox [11] for checking synchronizability.…”
Section: Asynchronous Adaptationmentioning
confidence: 99%
“…Our intruder model is based upon the one of Cederquist and Dashti [9], who analysed µCRL [15] models of fair exchange protocols against µ-calculus expressions [16] of liveness properties constrained by fairness using CADP [17]. While the properties against which Cederquist and Dashti analysed their models are not refinement-closed, our liveness properties shall be.…”
Section: An Intruder Model In Csp For Verifying Livenessmentioning
confidence: 99%