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Non-Deterministic Matching Algorithm for Net Transformations

机译:网络转换的非确定性匹配算法

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Modeling and simulating dynamic systems require to represent their processes and the system changes within one model. To that effect, reconfigurable Petri nets consist of a ?place/transition net and a set of rules that can ?modify the Petri net. The application of a rule is based on finding a suitable match of the rule in the given net. This match is an isomorphic ?subnet that ?has to be located meeting ?requirements of the rule application as well as the simulation. In this paper a non-deterministic algorithm is presented for the matching in reconfigurable Petri nets. It is an extension of the VF2 algorithm for graph (sub-)isomorphisms. We show that this extension is correct and complete. ??Non-determinism ?ensures that during simulation different matches can be found for ?each transformation step and is hence crucial for the simulation. But non-determinism has not been present in the VF2 algorithm. For the matching algorithm non-determinism is proven.
机译:对动态系统进行建模和仿真需要在一个模型中表示其过程和系统更改。为此,可重构Petri网由一个“位置/转换网”和一组可以修改Petri网的规则组成。规则的应用基于在给定网络中找到规则的合适匹配项。此匹配项是一个同构的子网,可以定位为满足规则应用程序和模拟的要求。本文提出了一种用于可重构Petri网中匹配的非确定性算法。它是用于图(亚)同构的VF2算法的扩展。我们证明此扩展名是正确和完整的。非确定性确保在仿真过程中可以为每个变换步骤找到不同的匹配项,因此对于仿真至关重要。但是VF2算法中没有不确定性。对于匹配算法,证明了不确定性。

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