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Titlebook: Application and Theory of Petri Nets 1995; 16th International C Giorgio Michelis,Michel Diaz Conference proceedings 1995 Springer-Verlag Be

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Lecture 9: The cohomology formula,ms of token distribution at the initial or end marking in an appropriately reduced net associated token-free deadlocks or traps. On reachability points of view, classes of Petri nets discussed in the paper involve several important classes of Petri nets as its special cases. The result is extended to extended free choice nets.
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Elliptic Functions and Transcendence Stubborn Set definition. They are constructed before the graph generation in a symbolic form independently of the system parameters. These constraint systems are repetitively solved during the graph construction.
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Jacobi’s Elliptic Functions on ules combined with a Synchronisation Graph. To verify that we do not lose information we show how the full state space can be constructed..We show how it is possible to determine usual Petri Nets properties, without unfolding to the ordinary state space.
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An incremental specification of a Hydroelectric Power Plant Control System using a class of modularnt of the specification and its reusability, thanks to the availability of the Red. and Red. transformations. The environment ONE supports the user in producing and executing a specification, hiding from her/him, as much as possible, the technical details of the algebraic part of the specification.
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An efficient algorithm for the computation of stubborn sets of well formed Petri Nets, Stubborn Set definition. They are constructed before the graph generation in a symbolic form independently of the system parameters. These constraint systems are repetitively solved during the graph construction.
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https://doi.org/10.1007/978-3-642-66209-6ontrolling Nets, a class of nets that includes Extended Free-Choice Nets and Non Self-Controlling Nets. We develop some properties of this new class of nets and we propose polynomial algorithms whose application domain is wider than the domain of the previous algorithms.
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