يعرض 1 - 20 نتائج من 20 نتيجة بحث عن '"S-implication"', وقت الاستعلام: 0.65s تنقيح النتائج
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    وصف الملف: application/pdf

    Relation: DIMURO, Graçaliz Pereira et al . On interval fuzzy S-implications. Information Sciences, v. 180, p. 1373-1389, 2010. Disponível em: Acesso em: 18 dez. 2011.; 1373–1389; http://repositorio.furg.br/handle/1/1969

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    وصف الملف: application/pdf

    Relation: mr:MR2343393; zbl:Zbl 1132.03330; reference:[1] Baczyński M., Jayaram B.: On the characterizations of $(S,N)$-implications.Fuzzy Sets and Systems 158 (2007), 1713–1727 Zbl 1168.03322, MR 2341333; reference:[2] Balasubramaniam J.: Contrapositive symmetrization of fuzzy implications – Revisited.Fuzzy Sets and Systems 157 (2006), 2291–2310 MR 2251837; reference:[3] Balasubramaniam J.: Yager’s new class of implications $J_f$ and some classical tautologies.Inform. Sci. 177 (2007), 930–946 Zbl 1142.68539, MR 2288674; reference:[4] Dubois D., Prade H.: Fuzzy sets in approximate reasoning.Part I. Inference with possibility distributions. Fuzzy Sets and Systems 40 (1991), 143–202 Zbl 0722.03018, MR 1103660; reference:[5] Fodor J. C., Roubens M.: Fuzzy Preference Modeling and Multicriteria Decision Support.Kluwer Academic Publishers, Dordrecht 1994; reference:[6] Gottwald S.: A Treatise on Many-Valued Logics.Research Studies Press, Baldock 2001 Zbl 1048.03002, MR 1856623; reference:[7] Klement E. P., Mesiar, R., Pap E.: Triangular Norms.Kluwer, Dordrecht 2000 Zbl 1087.20041, MR 1790096; reference:[8] Klir G. J., Yuan, Bo: Fuzzy Sets and Fuzzy Logic.Theory and Applications. Prentice Hall, Englewood Cliffs, N.J. 1995 Zbl 0915.03001, MR 1329731; reference:[9] Pei D.: $R_0$ implication: characteristics and applications.Fuzzy Sets and Systems 131 (2002), 297-302 Zbl 1015.03034, MR 1939842; reference:[10] Trillas E., Valverde L.: On some functionally expressable implications for fuzzy set theory.In: Proc. 3rd Internat. Seminar on Fuzzy Set Theory (E. P. Klement, ed.), Johannes Kepler Universität, Linz 1981, pp. 173–190 Zbl 0498.03015, MR 0646807; reference:[11] Türksen I. B., Kreinovich, V., Yager R. R.: A new class of fuzzy implications – Axioms of fuzzy implication revisited.Fuzzy Sets and Systems 100 (1998), 267–272 Zbl 0939.03030, MR 1663741; reference:[12] Yager R. R.: On some new classes of implication operators and their role in approximate reasoning.Inform. Sci. 167 (2004), 193–216 Zbl 1095.68119, MR 2103181

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    وصف الملف: application/pdf

    Relation: mr:MR2253392; zbl:Zbl 1249.03030; reference:[1] Balasubramaniam J., Rao C. J. M.: On the distributivity of implication operators over T and S norms.IEEE Trans. Fuzzy Systems 12 (2004), 194–198 10.1109/TFUZZ.2004.825075; reference:[2] Combs W. E.: Combinatorial rule explosion eliminated by a fuzzy rule configuration.IEEE Trans. Fuzzy Systems 6 (1998), 1–11 10.1109/91.660804; reference:[3] Combs W. E., Andrews J. E.: Author’s reply.IEEE Trans. Fuzzy Systems 7 (1999), 371 10.1109/TFUZZ.1999.771094; reference:[4] Combs W. E., Andrews J. E.: Author’s reply.IEEE Trans. Fuzzy Systems 7 (1999), 478–479 10.1109/TFUZZ.1999.771094; reference:[5] Baets B. De, Fodor J. C.: Residual operators of uninorms.Soft Computing 3 (1999), 89–100 10.1007/s005000050057; reference:[6] Dick S., Kandel A.: Comments on “combinatorial rule explosion eliminated by a fuzzy rule configuration”.IEEE Trans. Fuzzy Systems 7 (1999), 475–477 10.1109/91.784213; reference:[7] Fodor J. C., Yager R. R., Rybalov A.: Structure of uninorms.Internat. J. Uncertainty, Fuzziness and Knowledge-based Systems 5 (1997), 4, 411–427 Zbl 1232.03015, MR 1471619, 10.1142/S0218488597000312; reference:[8] González M., Ruiz, D., Torrens J.: Algebraic properties of fuzzy morphological operators based on uninorms.In: Artificial Intelligence Research and Development (I. Aguiló, L. Valverde, and M. Escrig, eds.), IOS Press 2003, pp. 27–38; reference:[9] Klement E. P., Mesiar, R., Pap E.: Triangular Norms.Kluwer Academic Publishers, Dordrecht 2000 Zbl 1087.20041, MR 1790096; reference:[10] Martín J., Mayor, G., Torrens J.: On locally internal monotonic operations.Fuzzy Sets and Systems 137 (2003), 1, 27–42 Zbl 1022.03038, MR 1992696, 10.1016/S0165-0114(02)00430-X; reference:[11] Mas M., Mayor, G., Torrens J.: The distributivity condition for uninorms and $t$-operators.Fuzzy Sets and Systems 128 (2002), 209–225 Zbl 1005.03047, MR 1908427; reference:[12] Mas M., Mayor, G., Torrens J.: Corrigendum to “The distributivity condition for uninorms and $t$-operators”.Fuzzy Sets and Systems 128 (2002), 209–225, Fuzzy Sets and Systems 153 (2005), 297–299 MR 1908427; reference:[13] Mendel J. M., Liang Q.: Comments on “combinatorial rule explosion eliminated by a fuzzy rule configuration”.IEEE Trans. Fuzzy Systems 7 (1999), 369–371 10.1109/91.771093; reference:[14] Ruiz D., Torrens J.: Distributive idempotent uninorms.Internat. J. Uncertainty, Fuzziness and Knowledge-Based Systems 11 (2003), 413–428 Zbl 1074.03026, MR 2007849, 10.1142/S0218488503002168; reference:[15] Ruiz D., Torrens J.: Residual implications and co-implications from idempotent uninorms.Kybernetika 40 (2004), 21–38 MR 2068596; reference:[16] Ruiz D., Torrens J.: Distributivity and conditional distributivity of a uninorm and a continuous $t$-conorm.IEEE Trans. Fuzzy Systems 14 (2006), 180–190 10.1109/TFUZZ.2005.864087; reference:[17] Ruiz D., Torrens J.: Distributive residual implications from uninorms.In: Proc. EUSFLAT-2005, Barcelona 2005, pp. 369–374; reference:[18] Trillas E., Alsina C.: On the law $[p\wedge q \rightarrow r ] \equiv [(p \rightarrow r) \vee (q \rightarrow r)]$ in fuzzy logic.IEEE Trans. Fuzzy Systems 10 (2002), 84–88

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