Characterizing quasi-metric aggregation functions
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[1] Radko Mesiar,et al. Quo vadis aggregation? , 2018, Int. J. Gen. Syst..
[2] Óscar Valero,et al. New results on the mathematical foundations of asymptotic complexity analysis of algorithms via complexity spaces , 2012, Int. J. Comput. Math..
[3] Pascal Hitzler,et al. Mathematical Aspects of Logic Programming Semantics , 2010, Chapman and Hall / CRC studies in informatics series.
[4] Óscar Valero,et al. An Application of Generalized Complexity Spaces to Denotational Semantics via the Domain of Words , 2009, LATA.
[5] Óscar Valero,et al. Aggregation of asymmetric distances in Computer Science , 2010, Inf. Sci..
[6] Enric Trillas,et al. On the aggregation of some classes of fuzzy relations , 2002 .
[7] Dileep R. Sule,et al. Logistics of Facility Location and Allocation , 2001 .
[8] Michel P. Schellekens,et al. The Smyth completion: a common foundation for denotational semantics and complexity analysis , 1995, MFPS.
[9] Salvador Romaguera,et al. Sequence spaces and asymmetric norms in the theory of computational complexity , 2002 .
[10] Salvador Romaguera,et al. A Common Mathematical Framework for Asymptotic Complexity Analysis and Denotational Semantics for Recursive Programs Based on Complexity Spaces , 2012 .
[11] Frank Plastria,et al. Asymmetric distances, semidirected networks and majority in Fermat–Weber problems , 2009, Ann. Oper. Res..
[12] Óscar Valero,et al. The complexity space of partial functions: a connection between complexity analysis and denotational semantics , 2011, Int. J. Comput. Math..
[13] Oscar Valero,et al. Metric aggregation functions revisited , 2019, Eur. J. Comb..
[14] Salvador Romaguera,et al. The supremum asymmetric norm on sequence algebras: a general framework to measure complexity distances , 2002, Electron. Notes Theor. Comput. Sci..
[15] Justo Puerto,et al. Location Theory - A Unified Approach , 2005 .
[16] Salvador Romaguera,et al. On the structure of the space of complexity partial functions , 2008, Int. J. Comput. Math..
[17] Zvi Drezner,et al. The Asymmetric Distance Location Problem , 1989, Transp. Sci..
[18] Arie Tamir. Technical Note - On the Complexity of Some Classes of Location Problems , 1992, Transp. Sci..
[19] Jordi Recasens. Indistinguishability Operators - Modelling Fuzzy Equalities and Fuzzy Equivalence Relations , 2011, Studies in Fuzziness and Soft Computing.
[20] SOME REMARKS ON METRIC PRESERVING FUNCTIONS , 1993 .
[21] Klotilda Lazaj. Metric Preserving Functions , 2009 .
[22] Jozef Doboš,et al. On a product of metric spaces , 1981 .
[23] Salvador Romaguera,et al. Quasi-metric properties of complexity spaces , 1999 .
[24] ANA PRADERAa,et al. A note on pseudometrics aggregation , 2002 .
[25] Frank Plastria,et al. On destination optimality in asymmetric distance Fermat-Weber problems , 1993, Ann. Oper. Res..