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Construction of weak homogeneity from interval homogeneity. Application to image segmentation.

, , , , and . FUZZ-IEEE, page 1-8. IEEE, (2013)

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Pseudo-arithmetical operations as a basis for the general measure and integration theory., and . Inf. Sci., 160 (1-4): 1-11 (2004)Ordinal Means., , and . EUSFLAT Conf. (1), page 75-81. Universitas Ostraviensis, (2007)A Universal Integral., , and . EUSFLAT Conf. (1), page 253-256. Universitas Ostraviensis, (2007)Discrete copulas - what they are.. EUSFLAT Conf., page 927-930. Universidad Polytecnica de Catalunya, (2005)Scale invariant operators.. EUSFLAT Conf., page 479-481. De Montfort University, Leicester, UK, (2001)Fusion Functions and Directional Monotonicity., , , and . IPMU (3), volume 444 of Communications in Computer and Information Science, page 262-268. Springer, (2014)Description of sup- and inf-preserving aggregation functions via families of clusters in data tables., , and . CoRR, (2018)Aggregation functions on bounded lattices., and . Int. J. General Systems, 46 (1): 37-51 (2017)Overlap Index, Overlap Functions and Migrativity., , , , and . IFSA/EUSFLAT Conf., page 300-305. (2009)Axiomatic Foundations of the Universal Integral in Terms of Aggregation Functions and Preference Relations., , and . AGOP, volume 228 of Advances in Intelligent Systems and Computing, page 485-492. Springer, (2013)