A Note on Generalized Convexity for Fuzzy Mappings Through a Linear Ordering

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Resumen

In De Campos Ibáñez and González-Muñoz (Fuzzy Sets Syst 29:145–154, 1989, [6]), Goestschel and Voxman (Fuzzy Sets Syst 18:31–43, 1986, [7]) the authors considered a linear ordering on the space of fuzzy intervals. For each fuzzy mapping (fuzzy interval-valued mapping) F, based on the aforementioned linear ordering, they introduced a real-valued function TF on the domain of the fuzzy mapping F. Recently, Chalco-Cano et al. (Fuzzy Sets Syst 231:70–83, 2013, [4]) have studied the relationship between the generalized Hukuhara differentiability of a fuzzy mapping F (G-differentiability, for short) and the differentiability of TF, and some properties of local-global minima. This paper studies such properties for fuzzy mappings, using new concepts which generalize the existing ones.

Idioma originalInglés
Título de la publicación alojadaStudies in Systems, Decision and Control
EditorialSpringer Nature
Páginas721-731
Número de páginas11
DOI
EstadoPublicada - 2018

Serie de la publicación

NombreStudies in Systems, Decision and Control
Volumen142
ISSN (versión impresa)2198-4182
ISSN (versión digital)2198-4190

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