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Decomposition of the supervisory control problem for Petri netsunder preservation of maximal permissiveness

机译:保留最大允许下Petri网监督控制问题的分解

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摘要

Decomposing the design of supervisory control laws for Petri nets is an efficient way to tackle its complexity. We consider legal sets which are the union of two sets. In general, this can make the control law obtained via decomposition too restrictive, i.e., it disables more transitions than necessary. Generalizing existing results, we give structural conditions under which the control law via decomposition is maximally permissive
机译:分解Petri网的监督控制法的设计是解决其复杂性的有效方法。我们认为法律集合是两个集合的结合。通常,这会使通过分解获得的控制定律过于严格,即,它会使不必要的过渡失效。概括现有结果,我们给出了结构条件,在该条件下,通过分解的控制律是最大允许的

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