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首页> 外文期刊>LIPIcs : Leibniz International Proceedings in Informatics >The Keys to Decidable HyperLTL Satisfiability: Small Models or Very Simple Formulas
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The Keys to Decidable HyperLTL Satisfiability: Small Models or Very Simple Formulas

机译:可解除的HyperLTL的键可满足性:小型模型或非常简单的公式

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摘要

HyperLTL, the extension of Linear Temporal Logic by trace quantifiers, is a uniform framework for expressing information flow policies by relating multiple traces of a security-critical system. HyperLTL has been successfully applied to express fundamental security policies like noninterference and observational determinism, but has also found applications beyond security, e.g., distributed protocols and coding theory. However, HyperLTL satisfiability is undecidable as soon as there are existential quantifiers in the scope of a universal one. To overcome this severe limitation to applicability, we investigate here restricted variants of the satisfiability problem to pinpoint the decidability border. First, we restrict the space of admissible models and show decidability when restricting the search space to models of bounded size or to finitely representable ones. Second, we consider formulas with restricted nesting of temporal operators and show that nesting depth one yields decidability for a slightly larger class of quantifier prefixes. We provide tight complexity bounds in almost all cases.
机译:Hyperltl,通过跟踪量词的线性时间逻辑的扩展是一种统一的框架,用于通过相关的安全关键系统的多个迹线表达信息流策略。 Hyperltl已成功应用于表达非干扰和观察确定性等基本安全策略,但也发现超出安全性的应用,例如,分布式协议和编码理论。然而,一旦存在通用范围的存在量词,它就不可确定了,超微可靠性不可思议。为了克服适用性的这种严重限制,我们在这里调查了可满足问题的限制变体,以确定解脱性边框。首先,我们限制可允许模型的空间,并在将搜索空间限制到有界大小或有限的可代表性的型号时,显示可解锁性。其次,我们考虑具有受限制的时间运算符嵌套的公式,并显示嵌套深度一个为略大级别的量化前缀产生可解锁性。我们几乎所有案例都提供了紧密的复杂性界限。

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