Three Ways of Defining Owa Operator on the Set of All Normal Convex Fuzzy Sets

Takáč, Zdenko

doi:10.1515/tmmp-2017-0017

References

[1] BUSTINCE, H.-FERNANDEZ, J.-KOLESÁROVÁ, A.-MESIAR, R.: Generation of linear orders for intervals by means of aggregation functions, Fuzzy Set Syst. 220 (2013), 69-77.10.1016/j.fss.2013.05.015
Open DOI Search in Google Scholar Back to article
[2] BUSTINCE, H.-GALAR,M.-BEDREGAL, B.-KOLESÁROVÁ, A.-MESIAR, R.: A new approach to interval-valued choquet integrals and the problem of ordering in intervalvalued fuzzy set applications, IEEE Transactions on Fuzzy Systems 21 (2013), 1150-1162.10.1109/TFUZZ.2013.2265090
Open DOI Search in Google Scholar Back to article
[3] DUBOIS, D.-PRADE, H.: Gradual elements in a fuzzy set, Soft Comput. 12 (2008), 165-175.10.1007/s00500-007-0187-6
Open DOI Search in Google Scholar Back to article
[4] FORTIN, J.-DUBOIS, D.-FARGIER, H.: Gradual numbers and their application to fuzzy interval analysis, IEEE T Fuzzy Syst. 16 (2008), 388-402.10.1109/TFUZZ.2006.890680
Open DOI Search in Google Scholar Back to article
[5] LIZASOAIN, I.-MORENO, C.: OWA operators defined on complete lattices, Fuzzy Set Syst. 224 (2013), 36-52.10.1016/j.fss.2012.10.012
Search in Google Scholar Back to article
[6] OCHOA, G.-LIZASOAIN, I.-PATERNAIN, D.-BUSTINCE, H.-PAL, N.R.: Some properties of lattice OWA operators and their importance in image processing, in: Proceedings of IFSA-EUSFLAT 2015, Gijón, Spain, 2015, pp. 1261-1265,10.2991/ifsa-eusflat-15.2015.178
Search in Google Scholar Back to article
[7] TAKÁČ, Z.: , A linear order and OWA operator for discrete gradual real numbers, in: Proceedings of IFSA-EUSFLAT 2015, Gijón, Spain, 2015, pp. 260-266.10.2991/ifsa-eusflat-15.2015.39
Search in Google Scholar Back to article
[8] OWA operators for fuzzy truth values, in: Proceedings of Uncertainty Modelling 2015, JSMF, Bratislava, Slovakia, 2016, pp. 67-73.
Search in Google Scholar Back to article
[9] OWA operator for discrete gradual intervals: implications to fuzzy intervals and multi-expert decision making, Kybernetika 52 (2016), 379-402.10.14736/kyb-2016-3-0379
Open DOI Search in Google Scholar Back to article
[10] WALKER, C.L.-WALKER, E.A.: The algebra of fuzzy truth values, Fuzzy Set Syst. 149 (2005), 309-347.10.1016/j.fss.2003.12.003
Search in Google Scholar Back to article
[11] YAGER, R. R.: On ordered weighted averaging aggregation operators in multicriteria decisionmaking, IEEE T Syst. Man. Cyb. 18 (1988), 183-190.10.1109/21.87068
Open DOI Search in Google Scholar Back to article
[12] ZADEH, L. A.: The concept of a linguistic variable and its application to approximate reasoning I, Inform. Sciences 8 (1975), 199-249.10.1016/0020-0255(75)90036-5
Search in Google Scholar Back to article
[13] ZHOU, S.M.-CHICLANA, F.-JOHN, R. I.-GARIBALDI, J.M.: Type-1 OWA operators for aggregating uncertain information with uncertain weights induced by type-2 linguistic quantifiers, Fuzzy Set Syst. 159 (2008), 3281-3296.10.1016/j.fss.2008.06.018
Search in Google Scholar Back to article
[14] Alpha-level aggregation: A practical approach to type-1 OWA operation for aggregating uncertain information with applications to breast cancer, IEEE T Knowl Data En. 23 (2011), 1455-1468.10.1109/TKDE.2010.191
Search in Google Scholar Back to article
[15] ZHOU, S.M.-GARIBALDI, J.M.-CHICLANA, F.-JOHN, R. I.-WANG, X.Y.: Type-1OWA operator based non-stationary fuzzy decision support systems for breast cancer treatments, in: IEEE International Conference on Fuzzy Systems, 2009, pp. 175-180.10.1109/FUZZY.2009.5277142
Search in Google Scholar Back to article

Three Ways of Defining Owa Operator on the Set of All Normal Convex Fuzzy Sets

References

Paradigm

My account