Extremal Lipschitz continuous aggregation functions with a given diagonal section
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[1] Anne Dutfoy,et al. Maximum entropy distribution of order statistics with given marginals , 2015 .
[2] Henry W. Block,et al. L-superadditive structure functions , 1989, Advances in Applied Probability.
[3] C. Sempi,et al. Principles of Copula Theory , 2015 .
[4] Bernard De Baets,et al. Multivariate upper semilinear copulas , 2016, Inf. Sci..
[5] Radko Mesiar,et al. The unwalked path between quasi-copulas and copulas: Stepping stones in higher dimensions , 2017, Int. J. Approx. Reason..
[6] Radko Mesiar,et al. On a new construction of 1-Lipschitz aggregation functions, quasi-copulas and copulas , 2013, Fuzzy Sets Syst..
[7] A. Mesiarová,et al. A note on two open problems of Alsina, Frank and Schweizer , 2006 .
[8] Piotr Jaworski,et al. On copulas and their diagonals , 2009, Inf. Sci..
[9] B. Baets,et al. Multivariate Bertino copulas , 2016 .
[10] Roger B. Nelsen,et al. The lattice-theoretic structure of sets of bivariate copulas and quasi-copulas , 2005 .
[11] Christian Genest,et al. A Characterization of Quasi-copulas , 1999 .
[12] Roger B. Nelsen,et al. The Bertino Family of Copulas , 2002 .
[13] Jana Kalická. On some construction methods for 1-Lipschitz aggregation functions , 2009, Fuzzy Sets Syst..
[14] Claudi Alsina,et al. On the characterization of a class of binary operations on distribution functions , 1993 .
[15] José Juan Quesada-Molina,et al. On the construction of copulas and quasi-copulas with given diagonal sections , 2008 .
[16] Anna Kolesárová,et al. Intervals of 1-Lipschitz aggregation operators, quasi-copulas, and copulas with given affine section , 2007 .
[17] Anna Kolesárová,et al. 1-Lipschitz Aggregation Operators, Quasi-Copulas and Copulas with Given Diagonals , 2004 .
[18] Roger B. Nelsen,et al. Best-possible bounds on sets of bivariate distribution functions , 2004 .
[19] Peter Tankov,et al. Improved Fréchet Bounds and Model-Free Pricing of Multi-Asset Options , 2011, Journal of Applied Probability.
[20] Anna Kolesárová,et al. 1-Lipschitz aggregation operators and quasi-copulas , 2003, Kybernetika.
[21] Juan Fernández-Sánchez,et al. Multivariate copulas, quasi-copulas and lattices , 2011 .
[22] R. Nelsen. An Introduction to Copulas , 1998 .
[23] José Juan Quesada-Molina,et al. Derivability of some operations on distribution functions , 1996 .
[24] A. Mesiarová,et al. k-lp-Lipschitz t-norms , 2007 .
[25] A. Mesiarová,et al. EXTREMAL k-LIPSCHITZ t-CONORMS , 2006 .
[26] Gleb Beliakov,et al. Aggregation Functions: A Guide for Practitioners , 2007, Studies in Fuzziness and Soft Computing.
[27] Wolfgang Trutschnig,et al. Some members of the class of (quasi-)copulas with given diagonal from the Markov kernel perspective , 2016 .
[28] Radko Mesiar,et al. On the relationship between modular functions and copulas , 2015, Fuzzy Sets Syst..
[29] Anna Kolesárová,et al. Extension to copulas and quasi-copulas as special 1-Lipschitz aggregation operators , 2005, Kybernetika.
[30] R. Mesiar,et al. Aggregation operators: properties, classes and construction methods , 2002 .
[31] J. Kemperman. On the FKG-inequality for measures on a partially ordered space , 1977 .
[32] Manuel Úbeda-Flores. On the best-possible upper bound on sets of copulas with given diagonal sections , 2008, Soft Comput..
[33] Manuel Úbeda-Flores,et al. Best-Possible Bounds on Sets of Multivariate Distribution Functions , 2005 .
[34] Juan Fernández-Sánchez,et al. Diagonal plane sections of trivariate copulas , 2016, Inf. Sci..