In this paper we will identify the sets of so-called sub and pseudo Highest Intersection Points of convex fuzzy sets of the real line and will explore their properties. Based on the properties of these sets, an algorithm for calculating extended max and min operations between two or more convex fuzzy sets of the real line with general membership functions, not necessarily continuous, is proposed.

On the calculation of extended max and min operations between convex fuzzy sets of the real line / H. Tahayori, A.G.B. Tettamanzi, G. Degli Antoni, A. Visconti. - In: FUZZY SETS AND SYSTEMS. - ISSN 0165-0114. - 160:21(2009 Nov), pp. 3103-3114. [10.1016/j.fss.2009.06.005]

On the calculation of extended max and min operations between convex fuzzy sets of the real line

H. Tahayori
Primo
;
A.G.B. Tettamanzi
Secondo
;
G. Degli Antoni
Penultimo
;
A. Visconti
Ultimo
2009

Abstract

In this paper we will identify the sets of so-called sub and pseudo Highest Intersection Points of convex fuzzy sets of the real line and will explore their properties. Based on the properties of these sets, an algorithm for calculating extended max and min operations between two or more convex fuzzy sets of the real line with general membership functions, not necessarily continuous, is proposed.
Convex fuzzy sets ; Extension principle ; Extended max and min.
Settore INF/01 - Informatica
nov-2009
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/66581
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