突变理论及其在真空、覆盖和容错方面的应用

O. Kupferman, Wenchao Li, S. Seshia
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引用次数: 53

摘要

正式规范的质量和它们所编写的电路的质量可以通过检查来评估,例如空洞和覆盖。这两种检查都涉及规范或电路实现的变化。在此背景下,我们研究并证明了有限状态系统的突变性质。由于故障可以看作是突变,我们的突变理论也可以用于故障注入的形式化方法。我们从理论上和实验上证明了如何利用突变之间的关系和顺序来改进容错电路的规格和覆盖原因。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Theory of Mutations with Applications to Vacuity, Coverage, and Fault Tolerance
The quality of formal specifications and the circuits they are written for can be evaluated through checks such as vacuity and coverage. Both checks involve mutations to the specification or the circuit implementation. In this context, we study and prove properties of mutations to finite-state systems. Since faults can be viewed as mutations, our theory of mutations can also be used in a formal approach to fault injection. We demonstrate theoretically and with experimental results how relations and orders amongst mutations can be used to improve specifications and reason about coverage of fault tolerant circuits.
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