The aim of this work is to present an approach of interval fuzzy logic based on complete lattices. In particular, we study the extensions of the notions of t-conorms, fuzzy negations and S-implication, from the unit interval to arbitrary complete lattices. Some general properties of S-implications on complete lattices are analyzed. We show that the interval extensions of t-conorms, fuzzy negations and S-implications on complete lattices preserve the optimality property, being the best interval representations of these fuzzy connectives
Among the various extensions to the common [0, 1]-valued truth degrees of "traditional" fuzzy set th...
In this paper we introduce the notion of additive and multiplicative generators on the lattice L^I, ...
The aim of this work is to analyze the relationship between interval QLimplications and their contra...
In this work, bounded lattices are considered from the point of view of interval fuzzy logic. Partic...
Submitted by Vitor de Carvalho (vitor_carvalho_im@hotmail.com) on 2014-11-21T17:03:15Z No. of bitstr...
AbstractIn this paper, a new characterization with mutually independent requirements for the interva...
Interval-valued fuzzy set theory is an extension of fuzzy set theory in which the real, but unknown,...
Interval fuzzy logic is firmly integrated with principles of fuzzy logic theory and interval mathema...
This work considers an interval extension of fuzzy implication based on the best interval representa...
Since the birth of the fuzzy sets theory several extensions have been proposed. For these extensions...
Wygralak has developed an axiomatic theory of scalar cardinalities of fuzzy sets with finite support ...
When interval-valued fuzzy sets are used to deal with uncertainty, using a single t-norm to model co...
Interval-valued fuzzy set theory is an increasingly popular extension of fuzzy set theory where trad...
In this paper we introduce algebraic operations on the lattice L^I which is the underlying lattice o...
In this paper we consider the lattice L^I which has the closed subintervals of a complete lattice as...
Among the various extensions to the common [0, 1]-valued truth degrees of "traditional" fuzzy set th...
In this paper we introduce the notion of additive and multiplicative generators on the lattice L^I, ...
The aim of this work is to analyze the relationship between interval QLimplications and their contra...
In this work, bounded lattices are considered from the point of view of interval fuzzy logic. Partic...
Submitted by Vitor de Carvalho (vitor_carvalho_im@hotmail.com) on 2014-11-21T17:03:15Z No. of bitstr...
AbstractIn this paper, a new characterization with mutually independent requirements for the interva...
Interval-valued fuzzy set theory is an extension of fuzzy set theory in which the real, but unknown,...
Interval fuzzy logic is firmly integrated with principles of fuzzy logic theory and interval mathema...
This work considers an interval extension of fuzzy implication based on the best interval representa...
Since the birth of the fuzzy sets theory several extensions have been proposed. For these extensions...
Wygralak has developed an axiomatic theory of scalar cardinalities of fuzzy sets with finite support ...
When interval-valued fuzzy sets are used to deal with uncertainty, using a single t-norm to model co...
Interval-valued fuzzy set theory is an increasingly popular extension of fuzzy set theory where trad...
In this paper we introduce algebraic operations on the lattice L^I which is the underlying lattice o...
In this paper we consider the lattice L^I which has the closed subintervals of a complete lattice as...
Among the various extensions to the common [0, 1]-valued truth degrees of "traditional" fuzzy set th...
In this paper we introduce the notion of additive and multiplicative generators on the lattice L^I, ...
The aim of this work is to analyze the relationship between interval QLimplications and their contra...