https://ieeexplore.ieee.org/document/1514451 … this paper introduces complex Petri nets. This is really cool but the adjective "complex" is mostly marketing. A complex Petri is exactly the same as a colored Petri net with exactly two colors in each place and one color on each transition.
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Ordinary Petri nets do not but variants of them do. Petri nets with rate constants can be turned into differential equations as explained in
@johncarlosbaez's and@B_lak_aye's paper https://arxiv.org/abs/1704.02051 -
I think I might want to see them assorted by the kinds of attractors/bifurcations they yield, when they do yield attractors? I have read of late that there is a classification of codimension 1 bifurcations for neurons with electrophysiological interpretations of bursting...
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