2016
DOI: 10.1109/tfuzz.2016.2543750
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Dempster–Shafer Fusion of Evidential Pairwise Markov Chains

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Cited by 13 publications
(8 citation statements)
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“…DSET has two unique characteristics: one is to assign belief values to multi-subset propositions and the other is to fuse bodies of evidence. However, DSET still has some unresolved issues, like conflict management [36][37][38][39], dependence evidence combination [40][41][42], and belief entropy [43][44][45]. Considering its superiority under uncertain environment and its practicability in engineering [46][47][48], DSET has a broad application in many areas, such as risk assessment [49][50][51][52], fault diagnosis [53][54][55], and classification and clustering [56][57][58].…”
Section: Dempster-shafer Evidencementioning
confidence: 99%
“…DSET has two unique characteristics: one is to assign belief values to multi-subset propositions and the other is to fuse bodies of evidence. However, DSET still has some unresolved issues, like conflict management [36][37][38][39], dependence evidence combination [40][41][42], and belief entropy [43][44][45]. Considering its superiority under uncertain environment and its practicability in engineering [46][47][48], DSET has a broad application in many areas, such as risk assessment [49][50][51][52], fault diagnosis [53][54][55], and classification and clustering [56][57][58].…”
Section: Dempster-shafer Evidencementioning
confidence: 99%
“…evidential semi-Markov chain" (HESMC) simultaneously extends HEMCs [41], [44] and HSMCs [13], [16]. As HEMCs and HSMCs showed their interest, our aim is thus to study whether the proposed new model can still simultaneously improve the efficiency of both of them.…”
Section: Hmc Pmc Tmcmentioning
confidence: 99%
“…We can still model such situations with a triplet (𝑋 𝑁 , 𝑈 𝑁 , 𝑌 𝑁 ) as above; however, for 𝑈 𝑁 taking its values in a continuous set like ℝ, analytical estimation of (𝑥 𝑁 , 𝑢 𝑁 ) from 𝑦 𝑁 is no longer computable in general. As recalled in subsection 2.4 below, one can deal with such situations using the so-called "hidden evidential Markov chains", see [41] and references therein. On the contrary to the switching non-stationarity above, interpreting 𝑈 𝑁 is not immediate, and the reason why it allows improving non-stationary HMC segmentation is not clearly established.…”
Section: Non Stationarity and Triplet Markov Chainsmentioning
confidence: 99%
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