By Pravin Varaiya (auth.), Susanna Donatelli, Jetty Kleijn (eds.)
This e-book constitutes the refereed lawsuits of the twentieth foreign convention on program and idea of Petri Nets, ICATPN'99, held in Williamsburg, Virginia, united states, in June 1999.
The 21 revised complete papers provided have been rigorously chosen from forty five submissions. additionally integrated are 3 invited shows. The e-book provides cutting-edge study effects on all present elements of Petri nets in addition to complicated functions in quite a few parts.
Read Online or Download Application and Theory of Petri Nets 1999: 20th International Conference, ICATPN’99 Williamsburg, Virginia, USA, June 21–25, 1999 Proceedings PDF
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Extra resources for Application and Theory of Petri Nets 1999: 20th International Conference, ICATPN’99 Williamsburg, Virginia, USA, June 21–25, 1999 Proceedings
A dense encoding is derived for the places covered by invariants. The rest of places are encoded by using the sparse scheme. Efficient encoding techniques are used for one-token SM-Components, while more elaborated mechanisms are required for general invariants. 4. Assign binary codes to the places in each invariant, in such a way that BDD size is minimized. 5. Given the selected encoding, calculate the transition relation of the PN and the RS by using symbolic traversal techniques. 4 Encoding Safe Petri Nets This section proposes an encoding scheme that is based on the fact that safe PNs can be decomposed into one-token SM-Components.
Srinivasan, T. Kam, S. Malik, and R. K. Brayton. Algorithms for discrete function manipulation. In International Conference on CAD, pages 92–95. IEEE Computer Society, 1990. 20. D. Zampuni`eris. The Sharing Tree Data Structure, Theory and Applications in Formal Verification. PhD thesis, Department of Computer Science, University of Namur, Belgium, 1997. Structural Methods to Improve the Symbolic Analysis of Petri Nets Enric Pastor1 , Jordi Cortadella2 , and Marco A. es Abstract. Symbolic techniques based on BDDs (Binary Decision Diagrams) have emerged as an efficient strategy for the analysis of Petri nets.
The incidence matrix of the PN depicted in Fig. 1(a) is the following: −2 1 1 1 −1 0 C= 1 0 −1 0 −2 2 The places of a PN have an associated token conservation equation usually written in the matrix form M = M0 + C · σ, where σ is called the Parikh vector of a sequence of transitions σ. Every solution X ∈ Q|P| of the equation X T ·C = 0 is said to be a P-invariant . A P-invariant I is called semi-positive if I ≥ 0 and I = 0. The support of a semi-positive P-invariant I, denoted by I , is the set of places p satisfying I(p) > 0.