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Model checking and abstraction to the aid of parameterized systems (a survey)

机译:借助参数化系统进行模型检查和抽象(调查)

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Parameterized systems are systems that involve numerous instantiations of the same finite-state module, and depend on a parameter which defines their size. Examples of parameterized systems include sensor systems, telecommunication protocols, bus protocols, cache coherence protocols, and many other protocols that underly current state-of-the-art systems. Formal verification of parameterized systems is known to be undecidable (Inform. Process. Lett. 22 (6)) and thus cannot be automated. Recent research has shown that it is often the case that a combination of methodologies allows to reduce the problem of verification of a parameterized system into the problem of verification of a finite-state system, that can be automatically verified. This paper describes several recent methodologies, based on model checking and abstraction. We start with the method of invisible auxiliary assertions that combines a small-model theorem with heuristics to automatically generate auxiliary constructs used in proofs of correctness of parameterized systems. We also describe the method of counter abstraction that offers simple liveness proofs for many parameterized systems, and discuss novel methodologies of using counter abstraction to automatically verify that probabilistic parameterized system satisfy their temporal specifications with probability 1.
机译:参数化系统是涉及同一有限状态模块的多个实例化,并且依赖于定义其大小的参数的系统。参数化系统的示例包括传感器系统,电信协议,总线协议,高速缓存一致性协议和许多其他当前技术水平不高的协议。众所周知,参数化系统的形式验证是不确定的(Inform。Process。Lett。22(6)),因此无法实现自动化。最近的研究表明,方法组合通常可以将参数化系统的验证问题简化为可以自动验证的有限状态系统的验证问题。本文介绍了几种基于模型检查和抽象的最新方法。我们从无形辅助断言的方法开始,该方法将小模型定理与启发式方法相结合,以自动生成用于参数化系统正确性证明的辅助构造。我们还描述了可以为许多参数化系统提供简单活动证明的计数器抽象方法,并讨论了使用计数器抽象自动验证概率参数化系统以概率1满足其时间规格的新颖方法。

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