2013
DOI: 10.1016/j.ic.2012.11.005
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Pushdown module checking with imperfect information

Abstract: The model checking problem for finite-state open systems (module checking) has been extensively studied in the literature, both in the context of environments with perfect and imperfect information about the system. Recently, the perfect information case has been extended to infinite-state systems (pushdown module checking). In this paper, we extend pushdown module checking to the imperfect information setting; i.e., to the case where the environment has only a partial view of the systems control states and pu… Show more

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Cited by 20 publications
(19 citation statements)
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References 38 publications
(76 reference statements)
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“…Assume a modal logic L whose formulae are interpreted in pointed concurrent game structures according to the semantic relation |= L . 4 For example, L can be the computation tree logic CTL [9,11] or alternating-time temporal logic ATL [2]. Given a CGS M , the set of all infinite computations of M starting from the initial state q 0 is described by an St-labeled tree that we call the computation tree of M and denote by tree(M ).…”
Section: Module Checkingmentioning
confidence: 99%
“…Assume a modal logic L whose formulae are interpreted in pointed concurrent game structures according to the semantic relation |= L . 4 For example, L can be the computation tree logic CTL [9,11] or alternating-time temporal logic ATL [2]. Given a CGS M , the set of all infinite computations of M starting from the initial state q 0 is described by an St-labeled tree that we call the computation tree of M and denote by tree(M ).…”
Section: Module Checkingmentioning
confidence: 99%
“…Hence, the computation tree automaton developed for the complete information setting can not be easily adapted to reject trees that violate the restriction imposed by the incomplete information setting. See [8,9] for a related discussion on recursive (formally, pushdown) systems with incomplete information.…”
Section: Incomplete Informationmentioning
confidence: 99%
“…In [7], it was extended to infinite-state open systems by considering pushdown modules. The pushdown module-checking problem was first investigated for perfect information, and later, in [4,6], for imperfect information; the latter variant was proved in general undecidable in [4]. [13] address module checking against µ-calculus specifications, and in [25], the module-checking problem was studied for bounded pushdown modules (or hierarchical modules).…”
Section: Introductionmentioning
confidence: 99%