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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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Applications of the Weierstrass Functions,implementation of user interfaces in an event-driven interface system. We assess the rationale for the use of Petri nets in such a perspective. We then detail the object-oriented software architecture of the environment, and present an original algorithm for interpreting high-level Petri nets in an event-driven environment.
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CM Evaluations of the Goswami-Sun Series,oduce an example which shows the interest and the principles of our method. Then we develop the general algorithm. Lastly we enumerate the properties of this Extended Symbolic Reachability Graph, including the reachability equivalence.
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Eisenstein Series of Higher Level,n which causal relations between actions play a central role and provide a semantics in terms of (an extension of) labelled place/transition nets. The behaviour of nets is defined by labelled partially ordered sets.
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Elliptic Operators and Compact GroupsIn this paper, we provide a method to compute efficiently upper and lower bounds for the throughputs and mean token numbers in general Markovian timed Petri nets. Our approach is based on uniformization technique and linear programming.
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A Petri net based environment for the design of event-driven interfaces,implementation of user interfaces in an event-driven interface system. We assess the rationale for the use of Petri nets in such a perspective. We then detail the object-oriented software architecture of the environment, and present an original algorithm for interpreting high-level Petri nets in an event-driven environment.
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Causal behaviours and nets,n which causal relations between actions play a central role and provide a semantics in terms of (an extension of) labelled place/transition nets. The behaviour of nets is defined by labelled partially ordered sets.
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Performance bounds for stochastic timed Petri nets,In this paper, we provide a method to compute efficiently upper and lower bounds for the throughputs and mean token numbers in general Markovian timed Petri nets. Our approach is based on uniformization technique and linear programming.
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