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Verification of ACTL Properties by Bounded Model Checking

机译:通过边界模型检查验证ACTL属性

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SAT-based bounded model checking has been introduced as a complementary technique to BDD-based symbolic model checking in recent years and a lot of successful work has been done with this approach. The success is mostly due to the efficiency of error-detection. Verification of valid properties depends on a completeness threshold that could be too large to be practical. We discuss an approach to checking valid ACTL (the universal fragment of CTL) properties similar to bounded model checking of ACTL. Bounded model checking of ATCL has been considered in [8]. Given a model M and an ACTL formula φ, a series of k-models of M are constructed for k = 0,1,2,..., and the process for checking φ proceeds as follows: start with the 0-model, if the model does not satisfy the negation of φ, use 1-model and so forth, until the negation of φ is satisfied or until a bound of k is reached. A general bound for k is the number of states of M. Trying all k-models up to the bound in order to obtain a conclusion is obviously not desirable. For attacking this problem, we propose an approach to (partly) avoid the use of such a bound.
机译:近年来,基于SAT的有界模型检查已作为基于BDD的符号模型检查的补充技术而引入,并且使用此方法已完成了许多成功的工作。成功的主要原因在于错误检测的效率。有效属性的验证取决于完整性阈值,该阈值可能太大而无法实用。我们讨论一种类似于ACTL的边界模型检查的方法来检查有效的ACTL(CTL的通用片段)属性。在[8]中已经考虑了ATCL的边界模型检查。给定一个模型M和一个ACTL公式φ,针对k = 0,1,2,...构造一系列M的k模型,检查φ的过程如下:从0模型开始,如果模型不满足φ的取反,请使用1-模型,依此类推,直到满足φ的取反或达到k的界为止。 k的一般边界是M的状态数。尝试将所有k模型都上升到边界以得出结论,显然是不可取的。为了解决这个问题,我们提出了一种方法(部分)避免使用这种约束。

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