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Supermigrative semi-copulas and triangular norms
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Supermigrative semi-copulas and triangular norms

Fabrizio Durante and Roberto Ghiselli-Ricci
Information Sciences, Vol.179(15), pp.2689-2694
179
2009
Handle:
https://hdl.handle.net/10863/40161

Abstract

A semi-copula S:[0,1]2→[0,1]S:[0,1]2→[0,1] is called supermigrative if it is commutative and satisfies S(αx,y)⩾S(x,αy)S(αx,y)⩾S(x,αy) for all α∈[0,1]α∈[0,1] and for all x,y∈[0,1]x,y∈[0,1] such that y⩽xy⩽x. In this paper, the class of supermigrative semi-copulas is investigated, by focusing, in particular, on the subclass of continuous triangular norms. Some interesting connections with the theory of copulas are also underlined.
url
doi.org/10.1016/j.ins.2009.04.001View

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