1993
DOI: 10.1006/inco.1993.1025
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Real-Time Logics: Complexity and Expressiveness

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Cited by 303 publications
(218 citation statements)
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“…Then the formula t-sr(<p) in LTL(T) is obtained by replacing subformulas of the form a by V (M, (b,g) The translation s-t((p) for a formula (p in LTL(r) is defined in the expected manner, as done in Sec. 3.…”
Section: ) Ltl(a) Is Expressively Equivalent To Fo(a) •mentioning
confidence: 99%
“…Then the formula t-sr(<p) in LTL(T) is obtained by replacing subformulas of the form a by V (M, (b,g) The translation s-t((p) for a formula (p in LTL(r) is defined in the expected manner, as done in Sec. 3.…”
Section: ) Ltl(a) Is Expressively Equivalent To Fo(a) •mentioning
confidence: 99%
“…a (timed) Declare model at runtime. In particular, to express metric temporal constraints in Declare, we extend the original LTL semantics of Declare with Metric Temporal Logic (MTL), 8,9 a real-time extension of LTL with quantitative temporal operators. MTL reasons over infinite traces.…”
Section: Introductionmentioning
confidence: 99%
“…These logics are therefore inadequate to quantitatively reason about timing properties of a system. On the other hand timed temporal logics such as Timed CTL (TCTL) [3] and Real Time CTL (RTCTL) [11] allow us to verify actual timing properties on a timed transition system. However, the verification of timed temporal logics has been found to be much more complex than their untimed counterparts [1].…”
Section: Introductionmentioning
confidence: 99%
“…For example, while LTL model checking is PSPACE complete, TLTL model checking is undecidable [4]. The problem is less severe in the case of branching time timed logics, where TCTL model checking is PSPACE complete [3,2] (where as CTL model checking is possible in polynomial time). It has been shown in [2] that TCTL model checking is PSPACE complete even in discrete-time models.…”
Section: Introductionmentioning
confidence: 99%
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