1993
DOI: 10.7146/dpb.v22i445.6762
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Verification of Temporal Properties of Concurrent Systems

Abstract: 2 Dansk SammenfatningDenne afhandling behandler metoder og algoritmer til verifikation af parallelle systemer. Verifikationen af et system foretages ud fra en givet specifikation, der udtaler sig om visse ønskelige aspekter, og en, muligvis ufuldstaendig, beskrivelse af det parallelle system. Specifikationer vil blive angivet i en kraftig modallogik -den modale µ-kalkule -og parallelle systemer beskrives som processer fra en procesalgebra, der følger traditionen fra Milner's CCS og Hoare's CSP. Afhandlingen ta… Show more

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Cited by 23 publications
(25 citation statements)
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“…In [CS91,And93] it was shown how one can construct characteristic formulae for a number of equivalences and preorders within the nu-calculus. As the model checking problem for the nu-calculus is decidable in time O(n · m), where m is the size of the declaration and n is the size of the transition system, and as the declaration constructed essentially describes the transitions of the transition system and therefore is of size O(n), this shows that the simulation-like equivalences considered in [CS91,And93] are polynomialtime decidable.…”
Section: Characteristic Formulaementioning
confidence: 99%
“…In [CS91,And93] it was shown how one can construct characteristic formulae for a number of equivalences and preorders within the nu-calculus. As the model checking problem for the nu-calculus is decidable in time O(n · m), where m is the size of the declaration and n is the size of the transition system, and as the declaration constructed essentially describes the transitions of the transition system and therefore is of size O(n), this shows that the simulation-like equivalences considered in [CS91,And93] are polynomialtime decidable.…”
Section: Characteristic Formulaementioning
confidence: 99%
“…For example, since the branching-time modal mu-calculus can state bisimilarity through a simple (modal depth 2) formula [And93], EXPTIMEhardness of bisimilarity entails EXPTIME-hardness of model-checking mucalculus formula over non-flat systems (a result already known from [KVW98,Rab97b]). …”
Section: Classical Verification Problemsmentioning
confidence: 99%
“…Given a security property ϕ, expressed through a logical formula (e.g. 8, 9), the main verification problem corresponds to check that S ‖ X satisfies the formula ϕ, ( S ∥ X ⊧ϕ) regardless of the behaviour of any possible malicious user X that may interact with S . Formally, the verification problem for an open system is: …”
Section: Introductionmentioning
confidence: 99%