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State estimation in non-linear markov jump systems with uncertain switching probabilities

机译:具有不确定切换概率的非线性马尔可夫跳跃系统的状态估计

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摘要

In this article, a study of state estimation for non-linear Markov jump systems (MJSs) with uncertain transition probabilities (TPs) is investigated. In the authors' method, the uncertainties of TPs are portrayed by intermediate stochastic variables depicted by truncated Gaussian probability density functions (TGPDFs). In order to incorporate the prior knowledge about uncertainties into the filtering process, a skew parameter is firstly inserted into TGPDF to yield skew truncated Gaussian probability density functions (STGPDFs) which contains the original one as a particular case. Then, the state estimation method is derived based on multiple model mechanism together with particle filter using confidence TPs that are obtained by normalising the expectations of STGPDFs. The proposed approach degenerates into the traditional interacting multiple model-particle filter (IMM-PF) when the standard deviations turn to zero. A meaningful example is presented to illustrate the effectiveness of the authors' method.
机译:本文研究了具有不确定转移概率(TPs)的非线性马尔可夫跳跃系统(MJSs)的状态估计。在作者的方法中,TP的不确定性由截断的高斯概率密度函数(TGPDFs)描绘的中间随机变量描绘。为了将关于不确定性的先验知识整合到滤波过程中,首先将偏斜参数插入TGPDF中,以产生偏斜截断的高斯概率密度函数(STGPDF),该函数包含原始情况作为特殊情况。然后,基于多模型机制以及使用通过对STGPDF的期望值进行标准化而获得的置信度TP的粒子滤波,导出状态估计方法。当标准偏差变为零时,所提出的方法会退化为传统的交互多模型粒子滤波器(IMM-PF)。提出了一个有意义的例子来说明作者方法的有效性。

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