Extremal Lipschitz continuous aggregation functions with a given diagonal section
type: Item
instance of: scholarly article
title: Extremal Lipschitz continuous aggregation functions with a given diagonal section
zbMATH Open document ID: 1397.68178
author: Radko Mesiar
author: Erich Peter Klement
author: Susanne Saminger-Platz
author: J. J. Arias García
author: B. De Baets
published in: Fuzzy Sets and Systems
publication date: 2018-10-16T00:00:00Z
Mathematics Subject Classification ID: 68T37
Mathematics Subject Classification ID: 26A15
Mathematics Subject Classification ID: 26E50
zbMATH DE Number: 6955498
zbMATH Keywords: \(n\)-quasi-copula
zbMATH Keywords: \(n\)-copula
zbMATH Keywords: aggregation function
zbMATH Keywords: Lipschitz continuity
zbMATH Keywords: supermodularity
Wikidata QID: Q60255571
MaRDI profile type: Publication
full work available at URL: j.fss.2017.12.014
OpenAlex ID: W2781820278
cites work: On the characterization of a class of binary operations on distribution functions
cites work: Multivariate Bertino copulas
cites work: Multivariate upper semilinear copulas
cites work: The unwalked path between quasi-copulas and copulas: stepping stones in higher dimensions
cites work: Absorbent tuples of aggregation operators
cites work: Maximum entropy distribution of order statistics with given marginals
cites work: L-superadditive structure functions
cites work: Q4429502
cites work: Q4447165
cites work: On the relationship between modular functions and copulas
cites work: Principles of Copula Theory
cites work: Diagonal plane sections of trivariate copulas
cites work: Multivariate copulas, quasi-copulas and lattices
cites work: Some members of the class of (quasi-)copulas with given diagonal from the Markov kernel perspective
cites work: Q5386475
cites work: A characterization of quasi-copulas
cites work: Q3639652
cites work: On copulas and their diagonals
cites work: On some construction methods for 1-Lipschitz aggregation functions
cites work: Q4163421
cites work: Q3157521
cites work: Q5389822
cites work: Intervals of 1-Lipschitz aggregation operators, quasi-copulas, and copulas with given affine section
cites work: Q5389729
cites work: On a new construction of 1-Lipschitz aggregation functions, quasi-copulas and copulas
cites work: A note on two open problems of Alsina, Frank and Schweizer
cites work: EXTREMAL k-LIPSCHITZ t-CONORMS
cites work: \(k\)-\(l_p\)-Lipschitz t-norms
cites work: An introduction to copulas.
cites work: Q4395390
cites work: Best-possible bounds on sets of bivariate distribution functions
cites work: On the construction of copulas and quasi-copulas with given diagonal sections
cites work: The lattice-theoretic structure of sets of bivariate copulas and quasi-copulas
cites work: Best-Possible Bounds on Sets of Multivariate Distribution Functions
cites work: Improved Fréchet Bounds and Model-Free Pricing of Multi-Asset Options
cites work: On the best-possible upper bound on sets of copulas with given diagonal sections
DOI: 10.1016/J.FSS.2017.12.014
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description: scientific article; zbMATH DE number 6955498