In this paper, we introduce and investigate an extension of Halpern and Shoham's interval temporal logic HS for the specification and verification of branching-time context-free requirements of pushdown systems under a state-based semantics over Kripke structures. Both homogeneity and visibility are assumed. The proposed logic, called nested BHS, supports branching-time both in the past and in the future, and is able to express non-regular properties of linear and branching behaviours of procedural contexts in a natural way. It strictly subsumes well-known linear time context-free extensions of LTL such as CaRet [4] and NWTL [2]. The main result is the decidability of the visibly pushdown model-checking problem against nested BHS. The proof exploits a non-trivial automata-theoretic construction.
Interval temporal logic for visibly pushdown systems / Bozzelli, L.; Montanari, A.; Peron, A.. - 150:(2019), pp. 1-14. (Intervento presentato al convegno 39th IARCS Annual Conference on Foundations of Software Technology and Theoretical Computer Science, FSTTCS 2019 tenutosi a Indian Institute of Technology Bombay, ind nel 2019) [10.4230/LIPIcs.FSTTCS.2019.33].
Interval temporal logic for visibly pushdown systems
Bozzelli L.;Montanari A.;Peron A.
2019
Abstract
In this paper, we introduce and investigate an extension of Halpern and Shoham's interval temporal logic HS for the specification and verification of branching-time context-free requirements of pushdown systems under a state-based semantics over Kripke structures. Both homogeneity and visibility are assumed. The proposed logic, called nested BHS, supports branching-time both in the past and in the future, and is able to express non-regular properties of linear and branching behaviours of procedural contexts in a natural way. It strictly subsumes well-known linear time context-free extensions of LTL such as CaRet [4] and NWTL [2]. The main result is the decidability of the visibly pushdown model-checking problem against nested BHS. The proof exploits a non-trivial automata-theoretic construction.File | Dimensione | Formato | |
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