Belief Functions: Theory and Applications: 4th International by Jiřina Vejnarová, Václav Kratochvíl

By Jiřina Vejnarová, Václav Kratochvíl

This e-book constitutes the completely refereed complaints of the 4th foreign convention on trust services, trust 2016, held in Prague, Czech Republic, in September 2016.

The 25 revised complete papers offered during this ebook have been rigorously chosen and reviewed from 33 submissions. The papers describe contemporary advancements of theoretical matters and functions in quite a few components comparable to mixture ideas; clash administration; generalized details conception; photograph processing; fabric sciences; navigation.

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Additional resources for Belief Functions: Theory and Applications: 4th International Conference, BELIEF 2016, Prague, Czech Republic, September 21-23, 2016, Proceedings (Lecture Notes in Computer Science)

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1 α2 √ The set Ω1 (m1 , m2 ) = ∅ ⇔ m0 = 1 − m1 − m2 ≥ 2 m1 m2 . We have Ω1 (m1 , m2 ) = 2 (α1 , α2 ) ∈ (0, 1] : α1 + α2 ≤ 1, √ DP K DP in (F ) = (K0 )min = 2 m1 m2 , K in = (K0 )max = m0 = 1 − m1 − m2 . Let ◦ ◦ M = (m1 , m2 ) ∈ S 2 : Ω1 (m1 , m2 ) = ∅ = (m1 , m2 ) ∈ S 2: √ √ m1 + m2 ≤ 1 . DP The level lines are shown in Fig. 3 for K = K DP in and K = K in on the set M , DP which indicated by grey color. In particular, we have K DP in (F ) ≈ 0 and K in ≈ 1, if m0 ≈ 1 (m1 ≈ 0 ∧ m2 ≈ 0). In this case the uncertainty of estimating conflict is maximal.

However, in analogy to how mutual recursion is handled in other programming languages [6], we will implement a mathematically-based “fixed point” solution that automatically resolves the mutual recursions. During the design process, we were influenced by Box’s famous quip that “all models are wrong, but some are useful” [1], and this remains our design objective. References 1. : Science and statistics. J. Am. Stat. Assoc. 71, 791–799 (1976) 2. : Conjunctive and disjunctive combination of belief functions induced by non distinct bodies of evidence.

The latter being bodies of evidence are not related with the initial body of evidence F . Therefore, in general formulation D the problem (4)-(6) to finding K in (F ) and K D in (F ) is not meaningful. At the same time, Dempster’s rule is an optimistic rule in the following sense. If one evidence argues that the true alternative belongs to the set A, and the other – to the set B, then after combination of evidence in accordance with Dempster’s rule we get that the true alternative belong to the set A∩B (see [13]).

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