Uncertainty has been treated in science for several decades. It always exists in real systems. Probability has been traditionally used in modeling uncertainty. Belief and plausibility func-tions based on the Dempster–Shafer theory ~DST! become another method of measuring uncer-tainty, as they have been widely studied and applied in diverse areas. Conversely, a fuzzy set has been successfully used as the idea of partial memberships of multiple classes for the presenta-tion of unsharp boundaries. It is well used as the representation of human knowledge in complex systems. Nowadays, there exist several generalizations of belief and plausibility functions to fuzzy sets in the literature. In this article, we propose a new generalization of belie...
A modified version of the first-order logic of probability presented in (Halpern 1990) - with probab...
The fuzzy theory is a generalization of the standard set theory that is based on the membership func...
AbstractThis paper gives some simple examples to explain the biggest mistake of fuzzy sets is that d...
AbstractIntelligent systems often need to deal with various kinds of uncertain information. It is th...
Belief and plausibility measures in Dempster–Shafer theory (DST) and fuzzy sets are known as differe...
Many theories are developed based on probability to deal with incomplete information. The fuzzy logi...
A body of evidence in the sense of Shafer can be viewed as an extension of a probability measure, bu...
Belief functions are the measure theoretical objects Dempster-Shafer evidence theory is based on. Th...
Contact: destercke@supagro.inra.fr, sdestercke@gmail.comInternational audienceMany authors have stud...
Fuzzy evidence theory, or fuzzy Dempster-Shafer Theory captures all three types of uncertainty, i.e....
Epistemic probabilities are better described by belief functions. Their definition is extended in or...
AbstractA general notion of approximation of a belief function by some other set function is introdu...
The evidence theory is ascribed to a specific kind of uncertainty. In this theory, uncertainty refer...
In this paper we deal with an approach to reasoning about numerical beliefs in a logical framework. ...
This book generalizes fuzzy logic systems for different types of uncertainty, including - semantic a...
A modified version of the first-order logic of probability presented in (Halpern 1990) - with probab...
The fuzzy theory is a generalization of the standard set theory that is based on the membership func...
AbstractThis paper gives some simple examples to explain the biggest mistake of fuzzy sets is that d...
AbstractIntelligent systems often need to deal with various kinds of uncertain information. It is th...
Belief and plausibility measures in Dempster–Shafer theory (DST) and fuzzy sets are known as differe...
Many theories are developed based on probability to deal with incomplete information. The fuzzy logi...
A body of evidence in the sense of Shafer can be viewed as an extension of a probability measure, bu...
Belief functions are the measure theoretical objects Dempster-Shafer evidence theory is based on. Th...
Contact: destercke@supagro.inra.fr, sdestercke@gmail.comInternational audienceMany authors have stud...
Fuzzy evidence theory, or fuzzy Dempster-Shafer Theory captures all three types of uncertainty, i.e....
Epistemic probabilities are better described by belief functions. Their definition is extended in or...
AbstractA general notion of approximation of a belief function by some other set function is introdu...
The evidence theory is ascribed to a specific kind of uncertainty. In this theory, uncertainty refer...
In this paper we deal with an approach to reasoning about numerical beliefs in a logical framework. ...
This book generalizes fuzzy logic systems for different types of uncertainty, including - semantic a...
A modified version of the first-order logic of probability presented in (Halpern 1990) - with probab...
The fuzzy theory is a generalization of the standard set theory that is based on the membership func...
AbstractThis paper gives some simple examples to explain the biggest mistake of fuzzy sets is that d...