Titlebook: Application and Theory of Petri Nets 1993; 14th International C Marco Ajmone Marsan Conference proceedings 1993 Springer-Verlag Berlin Heid

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https://doi.org/10.1007/978-1-4899-3614-1this paper using three types of fuzzy variables: local fuzzy variables, fuzzy marking variables, and global fuzzy variables. These three types of variables are used to model uncertainty based on different aspects of fuzzy information. Several basic types of fuzzy Petri nets are analyzed, and the nec

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Springer Monographs in Mathematicssimulation framework for studying the behaviour of large and complex timed transition Petri net (TTPN) models. This work systematically investigates the interdependencies among the DDES strategy (conservative, Time Warp) and the spatial decomposition of TTPNs into logical processes to be run concurr

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David E. Edmunds,W. Desmond Evans which appear in many practical systems. If at most one deterministic transition is allowed to be enabled in each marking, the state probabilities of a DSPN can be obtained analytically rather than by simulation. We show that the continuous time stochastic process underlying the DSPN with this condi

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Weak Formulation of Elliptic Problemse Petri net theory with a modular, objectoriented approach for the specification and prototyping of complex software systems. We use the client/server example to illustrate the . specification of distributed systems, and how such a specification can be translated into a . for formal analysis. The di

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Elliptic Equations: An Introductory Coursehnical foundation for modular design methods. This paper introduces a compositional operator “changes to” for the expression of liveness properties, where the notion of composition is formalized by merging of places of Petri nets. “Changes to” is one operator of a temporal proof calculus which combi

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Birkh?user Advanced Texts‘ Basler Lehrbücher nets, the corresponding state graph, called dynamic graph, and a method to compute the state graph are defined..By means of the dynamic graph, the complete dynamic behaviour of the modeled system can be studied, objective functions can be formulated, and optimal control strategies can be computed.

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The Stationary Navier—Stokes Systemnnected Free-Choice net (FC-net). Its worst case time complexity is linear in the size of the net. The interest in finding such deadlocks arises from recognising structurally live and bounded FC-nets (LBFC-nets), where finding structural deadlocks efficiently is crucial for the algorithm‘s time comp

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