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An axiomatic definition of cardinality for finite interval-valued hesitant fuzzy sets.

, , , and . IFSA-EUSFLAT, Atlantis Press, (2015)

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Applications of finite interval-valued hesitant fuzzy preference relations in group decision making., , , , and . Inf. Sci., (2016)Multi-factorial risk assessment: An approach based on fuzzy preference relations., , , and . Fuzzy Sets Syst., (2015)Sequential and Parallel Algorithms for the Inverse Toeplitz Singular Value Problem., , and . CSC, page 91-96. CSREA Press, (2006)Are Secondary Mathematics Student Teachers Ready for the Profession? A Multi-actor Perspective on Mathematics Student Teachers' Mastery of Related Competences., , , and . ICEUTE, volume 1266 of Advances in Intelligent Systems and Computing, page 3-10. Springer, (2020)An axiomatic definition of cardinality for finite interval-valued hesitant fuzzy sets., , , and . IFSA-EUSFLAT, Atlantis Press, (2015)Medical Edge Detection Combining Fuzzy Mathematical Morphology with Interval-Valued Relations., , , , and . SOCO, volume 368 of Advances in Intelligent Systems and Computing, page 229-239. Springer, (2015)Saving Energy in the LU Factorization with Partial Pivoting on Multi-core Processors., , , , and . PDP, page 353-358. IEEE, (2012)Experimental Study of Six Different Implementations of Parallel Matrix Multiplication on Heterogeneous Computational Clusters of Multicore Processors., , and . PDP, page 263-270. IEEE Computer Society, (2010)On the Identification of Critical Questions in the PISA for Schools Program., , , , , and . HAIS, volume 12344 of Lecture Notes in Computer Science, page 706-717. Springer, (2020)Modeling power and energy of the task-parallel Cholesky factorization on multicore processors., , , and . Comput. Sci. Res. Dev., 29 (2): 105-112 (2014)