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Unfolding of Double-Pushout Graph Grammars is a Coreflection

机译:双推出图文法的展开是一个核心问题

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摘要

In a recent paper, mimicking Winskel’s construction for Petri nets, a concurrent semantics for (double-pushout) DPO graph grammars has been provided by showing that each graph grammar can be unfolded into an acyclic branching structure, that is itself a (nondeterministic occurrence) graph grammar describing all the possible computations of the original grammar.This paper faces the problem of providing a closer correspondence with Winskel’s result by showing that the unfolding construction can be described as a coreflection between the category of graph grammars and the category of occurrence graph grammars. The result is shown to hold for a suitable subclass of graph grammars, called semi-weighted graph grammars. Unfortunately the coreflection does not extend to the whole category of graph grammars: some ideas for solving the problem are suggested.
机译:在最近的一篇论文中,模仿Winskel对Petri网的构造,通过显示每个图语法可以展开为一个非循环分支结构,而该语法本身就是一个(不确定的出现),它提供了(双推)DPO图语法的并发语义。图文法描述了原始文法的所有可能的计算。本文通过显示展开结构可以描述为图文法的范畴与出现图文法的范畴之间的核心转换,来面对与Winskel结果更紧密对应的问题。 。结果表明,该结果适用于合适的图文法子类,即半加权图文法。不幸的是,核心变形并未扩展到图文法的整个范畴:提出了一些解决问题的想法。

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