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Identification of one-place-unbounded Petri nets from their modified coverability graph

机译:从其修改后的可覆盖性图识别一处无界Petri网

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This paper presents the problem of identifying a one-place unbounded Petri net. Given an unlabelled graph that represents the modified coverability graph of a net, we establish a Petri net model whose modified coverability graph is isomorphic to the unlabelled graph, and that can identify the weight of the arcs that cannot be obtained from the coverability graph of the net. Based on the partition of the nodes in the unlabelled graph, we guess and decide the structure of a Petri net and the weight of the arcs by an integer linear programming problem. The unknowns to be determined are the elements of the pre- and post-incidence matrices and the initial marking of the net, which can be computed by solving an integer linear programming problem. Finally, an example is used to validate the rationality and effectiveness of the proposed approach.
机译:本文提出了识别一处无界Petri网的问题。给定一个未标记的图,该图表示网络的修改后的可覆盖性图,我们建立一个Petri网模型,该模型的修改后的可覆盖性图与未标记的图同构,并且可以标识无法从网格的可覆盖性图获得的弧的权重。净。基于未标记图中节点的划分,我们通过整数线性规划问题猜测并确定Petri网的结构和弧的权重。要确定的未知数是发生前后矩阵的元素以及网络的初始标记,可以通过解决整数线性规划问题来计算。最后,通过一个例子验证了所提方法的合理性和有效性。

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