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Realizability of concurrent recursive programs

机译:并发递归程序的可实现性

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We study the realizability problem for concurrent recursive programs: given a distributed system architecture and a sequential specification over words, find a distributed automata implementation that is equivalent to the specification. This problem is well-studied as far as finite-state processes are concerned, and it has a solution in terms of Zielonka's Theorem. We lift Zielonka's Theorem to the case where processes are recursive and modeled as visibly pushdown (or, equivalently, nested-word) automata. However, contrarily to the finite-state case, it is undecidable whether a specification is realizable or not. Therefore, we also consider suitable underapproximation techniques from the literature developed for multi-pushdown systems, and we show that they lead to a realizability framework with effective algorithms.
机译:我们研究并发递归程序的可实现性问题:给定分布式系统体系结构和单词的顺序规范,找到与该规范等效的分布式自动机实现。就有限状态过程而言,已经对该问题进行了深入研究,并根据Zielonka定理提供了解决方案。我们将Zielonka定理提升为递归过程并将其建模为明显下推(或等效地,嵌套词)自动机的情况。但是,与有限状态的情况相反,无法确定规范是否可以实现。因此,我们还考虑了为多下推系统开发的文献中合适的欠逼近技术,并且我们证明了它们可导致使用有效算法的可实现性框架。

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