乔姆斯基型语法中的派生“树”与并行性

B. Nagy
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引用次数: 1

摘要

本文讨论了上下文无关语法、上下文敏感语法和短语结构语法的并行派生。对于正则语法和线性语法,只能采用顺序推导,而线性语法则存在一种并行性。我们展示了nite语言可以通过无递归规则集生成。众所周知,在上下文无关的语法中,派生可以以最大(独立)并行的方式进行。我们证明了在上下文敏感和递归可枚举语言的情况下,派生的并行分支具有一些同步点。在上下文敏感语法的情况下,这种同步只能是局部的,但是在任意语法的派生中,我们不能进行这种限制。我们提出了一个框架来说明如何使用符号将并行概念转化为形式语言理论中的推导。
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Derivation "Trees" and Parallelism in Chomsky-Type Grammars
In this paper we discuss parallel derivations for context-free, contextsensitive and phrase-structure grammars. For regular and linear grammars only sequential derivation can be applied, but a kind of parallelism is present in linear grammars. We show that nite languages can be generated by a recursion-free rule-set. It is well-known that in context-free grammars the derivation can be in maximal (independent) parallel way. We show that in cases of context-sensitive and recursively enumerable languages the parallel branches of the derivation have some synchronization points. In the case of context-sensitive grammars this synchronization can only be local, but in a derivation of an arbitrary grammar we cannot make this restriction. We present a framework to show how the concept of parallelism can be t to the derivations in formal language theory using tokens.
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