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Multiple-Model Estimation Applied to Unequal, Heterogeneous State Space Models

机译:多模型估计应用于不等式,异构状态空间模型

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Multiple-model estimation is useful to detect both structural and parametric changes of technical systems and has been used in areas such as target tracking and fault diagnosis. Known approaches to multiple-model estimation, such as Generalized-Pseudo-Bayesian approaches or the Interacting-Multiple-Model approach, apply a stochastic filter for each model and calculate the estimate by appropriately mixing the moments calculated by each filter. However, it has to be taken into account that in the context of fault diagnosis the individual mathematical models often have unequal, heterogeneous state spaces. Thus, multi-model estimation approaches have to be appropriately adapted, otherwise biased estimates will be calculated. In contrast to known multiple-model estimation approaches to unequal, heterogeneous state spaces, where the necessary adaptions are only done for the model conditional means and covariance matrices, we propose an approach, where the model conditional probability density functions are adapted so that non-Gaussian filters can also be used.
机译:多模型估计可用于检测技术系统的结构和参数变化,并且已用于目标跟踪和故障诊断等领域。已知的多模型估计方法,例如广义伪贝叶斯方法或交互多模型方法,对每个模型应用随机滤波器,并通过适当地混合每个滤波器计算的矩来计算估计。但是,必须考虑到,在故障诊断的情况下,各个数学模型通常具有不相等的异构状态空间。因此,必须适当地调整多模型估计方法,否则将计算偏差估计。与不等式,异质状态空间的已知多模型估计方法(仅对模型条件均值和协方差矩阵进行必要的适应)相比,我们提出了一种方法,其中对模型条件概率密度函数进行了调整,使得非条件概率密度函数也可以使用高斯滤波器。

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