2016
DOI: 10.1016/j.ijar.2015.12.012
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Proposition and learning of some belief function contextual correction mechanisms

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Cited by 32 publications
(31 citation statements)
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“…In future work, it will be interesting to find out whether this richer information can be exploited for, e.g., classifier combination. Beyond contextual discounting, other mass correction mechanisms such as introduced in [27], [23]- [24] and [28] could also be investigated. Require: {η k , γ k } c k=1 , ξ, α, {pl ik , pl ik , p ik } n,c i,k , {β ijk } n,K,c i,j,k , {d ij } n,K i,j…”
Section: Discussionmentioning
confidence: 99%
“…In future work, it will be interesting to find out whether this richer information can be exploited for, e.g., classifier combination. Beyond contextual discounting, other mass correction mechanisms such as introduced in [27], [23]- [24] and [28] could also be investigated. Require: {η k , γ k } c k=1 , ξ, α, {pl ik , pl ik , p ik } n,c i,k , {β ijk } n,K,c i,j,k , {d ij } n,K i,j…”
Section: Discussionmentioning
confidence: 99%
“…This contextual discounting operation can properly redistribute the masses of belief according to the reliability vector. The set of tools has been enlarged in [29] to deal with the contextual knowledge about the source quality in terms of relevance and truthfulness based on belief function theory. The practical means to learn the contextual knowledge from available labeled data are also introduced in [29], and it makes the correction mechanisms interesting and useful in practice.…”
Section: Reasoningmentioning
confidence: 99%
“…The discounting operation proposed by Shafer [28] to integrate the reliability of information sources is a special case of transformation (9), recovered for q = 1: it corresponds to a partially relevant source that is truthful. The negating operation [26] is also a special case recovered for p = 1, which corresponds to a partially truthful source that is relevant. In particular, the negation of a mass function is obtained for p = 1 and q = 0: it corresponds to a relevant source that is lying 2 .…”
Section: The Case Of a Single Sourcementioning
confidence: 99%
“…As shown in [26, Proposition 1], if s asserts x 2 A for some A ✓ X , and is assumed to be in statè B , for some B ✓ X , then one must deduce that x 2 (A \ B) [ (A \ B). We refer the reader to [26] for examples where such states`B may be relevant.…”
Section: The Case Of a Single Sourcementioning
confidence: 99%
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