2011
DOI: 10.1007/978-3-642-24288-5_7
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Completeness of the Bounded Satisfiability Problem for Constraint LTL

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Cited by 15 publications
(20 citation statements)
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“…Constraint LTL (CLTL [18,11]) is an extension of LTL allowing atomic formulae over a constraint system. Let AP be a finite set of atomic propositions, let V be a finite set of variables and let D " pD, Rq be a constraint system, where D is a specific domain of interpretation for variables and constants and R is a finite family of relations on D (of various arities).…”
Section: Constraint Ltl Over Clocksmentioning
confidence: 99%
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“…Constraint LTL (CLTL [18,11]) is an extension of LTL allowing atomic formulae over a constraint system. Let AP be a finite set of atomic propositions, let V be a finite set of variables and let D " pD, Rq be a constraint system, where D is a specific domain of interpretation for variables and constants and R is a finite family of relations on D (of various arities).…”
Section: Constraint Ltl Over Clocksmentioning
confidence: 99%
“…We show that any CLTLoc formula φ over a set of clocks V can be translated into a suitable Büchi automaton A R φ that accepts words including both sequences of symbolic valuations [18,10] and constraints representing the clock regions induced by φ. Automaton A R φ is built using a slight variation of the construction of [18,11], where instead variables are not restricted to behave as clocks.…”
Section: Decidability Of Cltl Over Clocksmentioning
confidence: 99%
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“…CLTLoc allows explicit clocks that, similarly to clocks of Timed Automata, can be compared with integer constants and reset to 0. In particular, an MITL formula is encoded into an equisatisfiable CLTLoc formula, which can be solved through the same techniques presented in [17,18,19]. The approach in generalizes BSC to CLTL, generating an encoding suitable for verification with standard Satisfiability Modulo Theories (SMT) solvers such as Z3 [20].…”
Section: Introductionmentioning
confidence: 99%
“…Unlike MTL, clocks are explicit resources in CLTLoc and, as in TA, they can be compared with constants over N (or Q). In [7], we prove that satisfiability of CLTLoc is PSPACE-complete, by combining results on the decidability of CLTL [11], [5] over R with Region Graphs [1] capturing time behavior of variables. Moreover, the satisfiability of CLTLoc can be reduced to an instance of a SMT (satisfiability Modulo Theory) problem.…”
Section: Introductionmentioning
confidence: 99%