基于精细化的正确分布式算法构建

D. Méry
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引用次数: 0

摘要

分布式算法的验证对于由工具支持的形式化技术(如模型检查器和证明助手)来说是一个挑战。即使对于强大的工具,困难也在于对分布式算法所需属性(如安全性和偶然性)的证明的推导。通过构造验证可以通过使用一个正式的框架来实现,在这个框架中,模型是在不同的抽象层次上构造的;每一层抽象都由下一层进行细化,这种细化关系由一个抽象关系记录,即粘合不变量。最高级别的抽象用于根据问题域表示所需的行为,最低级别的抽象对应于可以自动派生出有效实现的实现。我们描述了一种基于改进一般概念的方法,用于开发满足给定安全性和活动性列表的分布式算法。我们还将展示如何使用形式化模型来生成真实编程语言的分布式程序。建模方法是使用Rodin正式IDE在Event-B建模语言中定义的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Refinement-based Construction of Correct Distributed Algorithms
The verification of distributed algorithms is a challenge for formal techniques supported by tools, as model checkers and proof assistants. The difficulties, even for powerful tools, lie in the derivation of proofs of required properties, such as safety and eventuality, for distributed algorithms. Verification by construction can be achieved by using a formal framework in which models are constructed at different levels of abstraction; each level of abstraction is refined by the one below, and this refinement relationships is documented by an abstraction relation namely a gluing invariant. The highest levels of abstraction are used to express the required behavior in terms of the problem domain and the lowest level of abstraction corresponds to an implementation from which an efficient implementation can be derived automatically. We describe a methodology based on the general concept of refinement and used for developing distributed algorithms satisfying a given list of safety and liveness properties. We will show also how formal models can be used for producing distributed programs of a real programming language. The modelling methodology is defined in the Event-B modelling language using the Rodin Formal IDE.
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