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Optimal Interval Estimation Fusion Based on Sensor Interval Estimates and Confidence Degrees

机译:基于传感器区间估计和置信度的最优区间估计融合

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摘要

The interval estimation fusion method based on sensor interval estimates and their confidence degrees is developed. When sensor estimates are independent of each other, a combination rule to merge sensor estimates and their confidence degrees is proposed. Moreover, two popular optimization criteria: minimizing interval length with an allowable minimum confidence degree, or maximizing confidence degree with an allowable maximum interval length are suggested. In terms of the two criteria, an optimal interval estimation fusion can be obtained based on the combined intervals and their confidence degrees. Then we can extend the results on the combined interval outputs and their confidence degrees to obtain a conditional combination rule and the corresponding optimal fault-tolerant interval estimation fusion in terms of the two criteria. It is easy to see that Marzullo's fault-tolerant interval estimation fusion is a special case of our method. We also point out that in some sense, our combination rule is similar to the combination rule in Dempster-Shafer evidence theory. However, the confidence degrees given in this paper is summable, but they (called mass function in Dempster-Shafer evidence theory) are not there; therefore, Dempster-Shafer's combination rule is not applicable to the interval estimation fusion.
机译:建立了基于传感器区间估计及其置信度的区间估计融合方法。当传感器估计彼此独立时,提出了一种合并规则以合并传感器估计及其置信度。此外,建议了两种流行的优化标准:以允许的最小置信度最小化间隔长度,或以允许的最大间隔长度最大化置信度。根据这两个标准,可以根据组合的间隔及其置信度获得最佳间隔估计融合。然后,我们可以将结果扩展到组合间隔输出及其置信度上,以根据两个准则获得条件组合规则和相应的最佳容错间隔估计融合。不难看出,Marzullo的容错间隔估计融合是我们方法的特例。我们还指出,在某种意义上,我们的组合规则与Dempster-Shafer证据理论中的组合规则相似。然而,本文给出的置信度是可求和的,但是它们(在Dempster-Shafer证据理论中称为质量函数)并不存在;因此,Dempster-Shafer的组合规则不适用于区间估计融合。

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