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Bounded Model Checking for Timed Systems

机译:定时系统的边界模型检查

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Enormous progress has been achieved in the last decade in the verification of timed systems, making it possible to analyze significant real-world protocols. An open challenge is the identification of fully symbolic verification techniques, able to deal effectively with the finite state component as well as with the timing aspects. In this paper we propose anew, symbolic verification technique that extends the Bounded Model Checking (BMC) approach for the verification of timed systems. The approach is based on the following ingredients. First, a BMC problem for timed systems is reduced to the satisfiability of a math-formula, i.e., a boolean combination of propositional variables and linear mathematical relations over real variables (used to represent clocks). Then, an appropriate solver, called MATHSAT, is used to check the satisfiability of the math-formula. The solver is based on the integration of SAT techniques with some specialized decision procedures for linear mathematical constraints, and requires polynomial memory. Our methods allow for handling expressive properties in a fully-symbolic way. A preliminary experimental evaluation confirms the potential of the approach.
机译:在过去的十年中,定时系统的验证取得了巨大的进步,从而有可能分析重要的现实世界协议。开放的挑战是识别完全符号验证技术,该技术能够有效处理有限状态分量以及时序方面。在本文中,我们提出了一种新的符号验证技术,该技术扩展了有界模型检查(BMC)方法来验证定时系统。该方法基于以下成分。首先,定时系统的BMC问题被简化为数学公式的可满足性,即命题变量和实际变量(用于表示时钟)之间的线性数学关系的布尔组合。然后,使用一个称为MATHSAT的适当求解器来检查数学公式的可满足性。该求解器基于SAT技术与一些针对线性数学约束的特殊决策程序的集成,并且需要多项式存储。我们的方法允许以完全符号化的方式处理表达属性。初步的实验评估证实了该方法的潜力。

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