Article ID Journal Published Year Pages File Type
433278 Science of Computer Programming 2015 42 Pages PDF
Abstract

•We develop the LTLR model checker under localized fairness assumptions.•The linear temporal logic of rewriting (LTLR) extends LTL with action patterns.•Localized fairness specifies parameterized fairness over generic system entities.•We present the foundations, the language design, and the implementation of our tool.•We illustrate the expressiveness and effectiveness of our tool with case studies.

This paper presents the linear temporal logic of rewriting (LTLR) model checker under localized fairness assumptions for the Maude system. The linear temporal logic of rewriting extends linear temporal logic (LTL) with spatial action patterns that describe patterns of rewriting events. Since LTLR generalizes and extends various state-based and event-based logics, mixed properties involving both state propositions and actions, such as fairness properties, can be naturally expressed in LTLR. However, often the needed fairness assumptions cannot even be expressed as propositional temporal logic formulas because they are parametric, that is, they correspond to universally quantified temporal logic formulas. Such universal quantification is succinctly captured by the notion of localized fairness; for example, fairness is localized to the object name parameter in object fairness conditions. We summarize the foundations, and present the language design and implementation of the Maude Fair LTLR model checker, developed at the C++ level within the Maude system by extending the existing Maude LTL model checker. Our tool provides not only an efficient LTLR model checking algorithm under parameterized fairness assumptions but also suitable specification languages as part of its user interface. The expressiveness and effectiveness of the Maude Fair LTLR model checker are illustrated by five case studies. This is the first tool we are aware of that can model check temporal logic properties under parameterized fairness assumptions.

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Physical Sciences and Engineering Computer Science Computational Theory and Mathematics
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