AbstractSome theorems of T. Murofushi and M. Sugeno (Fuzzy Sets and Systems 29 (1989), 201–227) concerning representation of fuzzy measures and the Choquet integral are generalized. It is shown that, if there is a certain relation between two measurable functions, then the Choquet integral is additive for these two functions. In addition this article discusses null sets with respect to fuzzy measures and also fuzzy measures defined on a class which is not a σ-algebra
In this paper, using fuzzy complex valued functions and fuzzy complex valued fuzzy measures ([11]) a...
AbstractThis paper is the third in a series of works dealing with a class of fuzzy measures and with...
The aim of this Project is to present the concept of Integrals that are based on Fuzzy Measures( kn...
AbstractSome theorems of T. Murofushi and M. Sugeno (Fuzzy Sets and Systems 29 (1989), 201–227) conc...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
The Choquet integral with respect to a fuzzy measure is a functional on the class $B$ of measurable ...
AbstractA point of view concerning “fuzzy measures” is explained. To this end, a new concept of “dis...
Abstract. The generalized fuzzy valued -Choquet integrals will be estab-lished for the given -integr...
AbstractGiven a measurable space (X,F), a fuzzy measure μ on (X,F), and a nonnegative functionfonXth...
In this paper, using fuzzy complex valued functions and fuzzy complex valued fuzzy measures ([11]) a...
AbstractThis paper is the third in a series of works dealing with a class of fuzzy measures and with...
The aim of this Project is to present the concept of Integrals that are based on Fuzzy Measures( kn...
AbstractSome theorems of T. Murofushi and M. Sugeno (Fuzzy Sets and Systems 29 (1989), 201–227) conc...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
International audienceThis paper surveys the basic notions and most important results around fuzzy m...
The Choquet integral with respect to a fuzzy measure is a functional on the class $B$ of measurable ...
AbstractA point of view concerning “fuzzy measures” is explained. To this end, a new concept of “dis...
Abstract. The generalized fuzzy valued -Choquet integrals will be estab-lished for the given -integr...
AbstractGiven a measurable space (X,F), a fuzzy measure μ on (X,F), and a nonnegative functionfonXth...
In this paper, using fuzzy complex valued functions and fuzzy complex valued fuzzy measures ([11]) a...
AbstractThis paper is the third in a series of works dealing with a class of fuzzy measures and with...
The aim of this Project is to present the concept of Integrals that are based on Fuzzy Measures( kn...