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Constraint-Based Approach for Analysis of Hybrid Systems

机译:基于约束的混合系统分析方法

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This paper presents a constraint-based technique for discovering a rich class of inductive invariants (boolean combinations of polynomial inequalities of bounded degree) for verification of hybrid systems. The key idea is to introduce a template for the unknown invariants and then translate the verification condition into an existence any constraint, where the template unknowns are existentially quantified and state variables are universally quantified. The verification condition for continuous dynamics encodes that the system does not exit the invariant set from any point on the boundary of the invariant set. The existence any constraint is transformed into existence constraint using Farkas lemma. The existence constraint is solved using a bit-vector decision procedure. We present preliminary experimental results that demonstrate the feasibility of our approach of solving the existence any constraints generated from models of real-world hybrid systems.
机译:本文提出了一种基于约束的技术,用于发现一类丰富的归纳不变量(有限度多项式不等式的布尔组合)以验证混合系统。关键思想是为未知不变量引入模板,然后将验证条件转换为任何约束的存在性,其中对模板未知数进行存在量化,而对状态变量进行普遍量化。连续动力学的验证条件编码为系统不会从不变集边界上的任何点退出不变集。使用Farkas引理将存在的任何约束转换为存在的约束。使用位向量决策过程解决存在约束。我们提供了初步的实验结果,这些结果证明了我们解决现实世界混合系统模型产生的任何约束条件存在的可行性。

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