论文标题

可逆的早期内部Pi-Calculus的事件结构

Event structures for the reversible early internal Pi-calculus

论文作者

Graversen, Eva, Phillips, Iain, Yoshida, Nobuko

论文摘要

Pi-Calculus是一种广泛使用的过程演算,它在过程之间进行通信并允许通过通信链接进行通信。已经提出了PI-Calculus的各种操作语义,可以根据过渡是未标记的(所谓的减少)或标记的。通过标记的过渡,我们可以区分早期和晚期语义。早期版本允许一个过程从环境中接收名称,而后期语义和简化语义则没有。尽管(仅远期)Pi-Calculus的早期语义比晚期更广泛使用,但PI-Calculus的所有现有可逆版本都使用降低或晚期语义。我们定义了PIIH,这是第一个可逆的早期Pi-calculus,并就可逆的捆绑捆绑事件结构赋予了它的典型语义。新的演算是内部pi-calculus的可逆形式,这是PI-Calculus的一个子集,其中每个由输出发送的每个链接都是私有的,在输入和输出之间产生更大的对称性。

The pi-calculus is a widely used process calculus, which models communications between processes and allows the passing of communication links. Various operational semantics of the pi-calculus have been proposed, which can be classified according to whether transitions are unlabelled (so-called reductions) or labelled. With labelled transitions, we can distinguish early and late semantics. The early version allows a process to receive names it already knows from the environment, while the late semantics and reduction semantics do not. All existing reversible versions of the pi-calculus use reduction or late semantics, despite the early semantics of the (forward-only) pi-calculus being more widely used than the late. We define piIH, the first reversible early pi-calculus, and give it a denotational semantics in terms of reversible bundle event structures. The new calculus is a reversible form of the internal pi-calculus, which is a subset of the pi-calculus where every link sent by an output is private, yielding greater symmetry between inputs and outputs.

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