The conjunctive weight function is an equivalent repre-sentation of a non dogmatic belief function. Denœux recently proposed new rules of combination for belief functions based on pointwise combination of conjunc-tive weights. This paper characterizes the rules of com-bination based on the conjunctive weight function that have the vacuous belief function as neutral element. The main result is that the unnormalized Dempster’s rule is the least committed rule amongst those rules, for a par-ticular informational ordering. A counterpart to this re-sult is also presented for the disjunctive rule
AbstractTo combine belief functions from reliable dependent sources, Denoeux proposed an operator ca...
AbstractThe combination rule is critical in an evidence based fusion process. The conjunctive rule i...
AbstractThe cornerstone of Dempster-Shafer therory is Dempster's rule and to use the theory it is es...
International audienceWhen merging belief functions, Dempster rule of combination is justified only ...
Abstract. When merging belief functions, Dempster rule of combina-tion is justified only when inform...
AbstractDempster's rule plays a central role in the theory of belief functions. However, it assumes ...
Dempster’s rule is traditionally interpreted as an operator for fusing belief functions. While there...
Dempster’s rule for combining two belief functions assumes the indepen-dence of the sources of infor...
Dempster's Rule is commonly described as an operator for fusing beliefs. While there are differ...
AbstractThis paper considers the problem of combining belief functions obtained from not necessarily...
We consider uncertain data which uncertainty is represented by belief functions and that must be com...
The paper compares two main types of factorization of belief functions (one based on the Dempster´s ...
Abstract—In this paper we present an analysis of the use of Dempster’s rule of combination, its cons...
When combining belief functions by the conjunctive rules of combination, conflicts often appear, whi...
In this paper we present several counter-examples to the Conjunctive rule and to Dempster rule of co...
AbstractTo combine belief functions from reliable dependent sources, Denoeux proposed an operator ca...
AbstractThe combination rule is critical in an evidence based fusion process. The conjunctive rule i...
AbstractThe cornerstone of Dempster-Shafer therory is Dempster's rule and to use the theory it is es...
International audienceWhen merging belief functions, Dempster rule of combination is justified only ...
Abstract. When merging belief functions, Dempster rule of combina-tion is justified only when inform...
AbstractDempster's rule plays a central role in the theory of belief functions. However, it assumes ...
Dempster’s rule is traditionally interpreted as an operator for fusing belief functions. While there...
Dempster’s rule for combining two belief functions assumes the indepen-dence of the sources of infor...
Dempster's Rule is commonly described as an operator for fusing beliefs. While there are differ...
AbstractThis paper considers the problem of combining belief functions obtained from not necessarily...
We consider uncertain data which uncertainty is represented by belief functions and that must be com...
The paper compares two main types of factorization of belief functions (one based on the Dempster´s ...
Abstract—In this paper we present an analysis of the use of Dempster’s rule of combination, its cons...
When combining belief functions by the conjunctive rules of combination, conflicts often appear, whi...
In this paper we present several counter-examples to the Conjunctive rule and to Dempster rule of co...
AbstractTo combine belief functions from reliable dependent sources, Denoeux proposed an operator ca...
AbstractThe combination rule is critical in an evidence based fusion process. The conjunctive rule i...
AbstractThe cornerstone of Dempster-Shafer therory is Dempster's rule and to use the theory it is es...