Fuzzy timed petri net definitions, properties, and applications

Mathematical and Computer Modelling

Volumn 41, Issue 2-3, 2005, Pages 345-360

  Ding, Zouhua ^a   Bunke, H ^b   Schneider, M ^c   Kandel, A ^a  

^a University of South Florida   (United States)

^b UNIVERSITY OF BERN   (Switzerland)

^c NETANYA ACADEMIC COLLEGE   (Israel)

Author keywords

[No Author keywords available]

Indexed keywords

DIFFERENTIAL EQUATIONS; MATHEMATICAL MODELS; PETRI NETS;

PETRI NET MODEL; RATE CONSTANT;

FUZZY SETS;

EID: 19744377228     PISSN: 08957177     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.mcm.2003.02.015     Document Type: Article

References (16)

1. February C. Ramchandani Analysis of asynchronous concurrent systems by timed Petri nets Massachusetts Inst. Tech. Project MAC, Tech. Rep. 120 1974
2. September P. Merlin, and D.J. Faber Recoverability of communication protocols IEEE Trans. Commun. COM-24 9 1976
3. th Annual Symp. Comput. Architecture 1980 88 96
4. J. Sifakis Measuring, Modeling, and Evaluation Computer Systems 1977 North-Holland Cambridge 75 93
5. October M.A. Marsan, G. Balbo, and G. Conte A class of generalized stochastic Petri nets for the performance evaluation of multiprocessor systems Proc. Performance 83, ACM Sigmetrics 1983 198 199
6. Septembeer 25-26 R. Valette, J. Cardoso, and D. Dubois Monitoring manufacturing system by means of Petri nets with imprecise marking IEEE International Symposium on Intelligent Control 1989 Albany 233 238
7. T. Murata, T. Suzuki, and S.M. Shatz Fuzzy-timing high-level Petri nets (FTHNs) for time-critical systems Fuzziness in Petri Nets, Studies in Fuzziness and Soft Computing Volume.22 1999 88 114
8. L.A. Kunzle, R. Valette, and B. Pradin-Chezalviel Temporal reasoning in fuzzy time Petri nets Fuzziness in Petri Nets, Studies in Fuzziness and Soft Computing Volume 22 1999 146 173
9. th World Congress of IFAC, V.I: Identification II, Discrete Event Systems San Francisco, CA, June 30-July 5 1996 443 448
10. A. Kaufmann, and M.M. Gupta Fuzzy Mathematical Models in Engineering and Management Science 1988
11. M.L. Puri, and D.A. Ralescu Fuzzy random variables J. Math. Anal. Appl. 114 1986 409 422
12. H.J. Zimmermann Fuzzy Set Theory and its Applications Third edition 1996
13. H. Radstrom An embedding theorem for spaces of convex sets Proc. Amer. Math. Soc. 3 1952 165 169
14. th European Workshop on Application and Theory of Petri Nets Saragosse(E), June 1987 275 294
15. R.J. Aumann Integrals of set-valued functions J. Math. Anal. Appl. 12 1965 1 12
16. M.L. Puri, and D.A. Ralescu Differentials for fuzzy functions J. Math. Anal. Appl. 91 1983 552 558