Artículos de revistas
A High Level Net Approach For Discovering Potential Incosistencies In Fuzzy Knowledge Bases
Registro en:
Fuzzy Sets And Systems. , v. 64, n. 2, p. 175 - 193, 1994.
1650114
10.1016/0165-0114(94)90332-8
2-s2.0-0028444542
Autor
Scarpelli H.
Gomide F.
Institución
Resumen
The problem of verifying the integrity of fuzzy knowledge bases is discussed. An approach to find potential inconsistencies in fuzzy rule based systems is described. The approach models the knowledge base as a High Level Fuzzy Petri Net and uses the structural properties of the net for verification. Basic notions on approximate reasoning, regular and hierarchical High Level Fuzzy Petri Nets are also given. The method used for consistency checking is reviewed through the analysis of several cases including simple and chaining rules. Procedures for discovering potential inconsistencies at both local and global levels are described. © 1994. 64 2 175 193 Agarwal, Tanniru, A Petri-Net based approach for verifying the integrity of production systems (1992) Int. J. Man-Machine Studies, 36, pp. 447-468 Chang, Hall, The validation of fuzzy knowledge-based systems (1992) Fuzzy Logic and the Management of Uncertainty, pp. 589-604. , L. Zadeh, J. Kacprzyk, John Wiley & Sons, New York Chen, Ke, Chang, Knowledge representation using fuzzy Petri nets (1990) IEEE Trans. Knowledge and Data Engineering, 2, pp. 311-319 Dubois, Prade, Fuzzy sets in approximate reasoning, part 1: inference with possibility distributions (1991) Fuzzy Sets and Systems, 40, pp. 143-202 Genrich, Predicate/Transition nets (1986) Petri Nets: Central Models and their Properties, 254, pp. 207-247. , W. Brauer, W. Reisig, G. Rozenberg, 2nd edition, Lecture Notes in Computer Science, Springer-Verlag, Berlin Giordana, Saitta, Modeling production rules by means of predicate transition networks (1985) Information Sciences, 35, pp. 1-41 Gupta, Qi, Theory of T-norms and fuzzy inference methods (1991) Fuzzy Sets and Systems, 40, pp. 431-450 Leung, So, Inconsistency in fuzzy rule-based expert systems (1990) Proceedings of the International Conference on Fuzzy Logic & Neural Networks, pp. 849-852. , Japan Mizumoto, Zimmermann, Comparison of fuzzy reasoning methods (1982) Fuzzy Sets and Systems, 8, pp. 253-283 Murata, Petri nets: properties, analysis and applications (1989) Proceedings IEEE, 77, pp. 541-580. , 2nd edition Nazareth, Issues in the verification of knowledge in rule-based systems (1989) Int. J. Man-Machine Studies, 30, pp. 255-271 Pedrycz, (1989) Fuzzy Control and Fuzzy Systems, , Wiley, New York Scarpelli, Gomide, Modeling fuzzy reasoning using fuzzy Petri nets (1992) Tech. Rep. RT-DCA 020/92, , 2nd edition, DCA/FEE/UNICAMP, Campinas, SP Scarpelli, Gomide, Pedrycz, Modeling fuzzy reasoning using high level fuzzy Petri nets (1992) Tech. Rep. RT-DCA 023/92, , 2nd edition, DCA/FEE/UNICAMP, Campinas, SP, (submitted) Scarpelli, Gomide, Yager, A backward reasoning algorithm for high level fuzzy Petri nets (1993) Tech. Rep. RT-DCA 004/93, , 2nd edition, DCA/FEE/UNICAMP, Campinas, SP, (submitted) Scarpelli, Gomide, Fuzzy reasoning and fuzzy Petri nets (1993) Proc. Fifth IFSA World Congress, pp. 1326-1329. , Seoul, Korea Scarpelli, Gomide, Fuzzy reasoning and fuzzy Petri nets in manufacturing systems modeling (1993) Journal of Intelligent and Fuzzy Systems, 1, pp. 225-241 Scarpelli, Gomide, Discovering potential inconsistencies in fuzzy knowledge bases using high level nets (1993) Tech. Rep. RT-DCA 006/93, , 2nd edition, DCA/FEE/UNICAMP, Campinas, SP Scarpelli, Modeling, design and verification of fuzzy rule bases using net theory (1993) Doctoral Thesis, , 2nd edition, DCA/FEE/UNICAMP, Campinas, SP, (in Portuguese) Scarpelli, Gomide, Fuzzy reasoning and high level fuzzy Petri nets (1993) Proc. First European Congress on Fuzzy and Intelligent Technologies, , Aachen, Germany Yager, Larsen, On discovering potential inconsistencies in validating uncertain knowledge bases by reflecting on the input (1991) IEEE Trans. on Systems, Man and Cybernetics, 21, pp. 790-801 Yager, Connectives and quantifiers in fuzzy sets (1991) Fuzzy Sets and Systems, 40, pp. 39-75 Zadeh, Fuzzy sets as a basis for a theory of possibility (1978) Fuzzy Sets and Systems, 1, pp. 3-20 Zadeh, A theory of approximate reasoning (1979) Machine Inteligence, 9, pp. 149-194. , 2nd edition, Hayes, Michie, Kulich, John Wiley & Sons, New York