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An Iterative Version of the Adaptive Gaussian Mixture Filter

机译:Adaptive Gaussian混合滤波器的迭代版本

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The adaptive Gaussian mixture filter (AGM) was introduced as a robust filter technique for large scale applications and an alternative to the well known ensemble Kalman filter (EnKF). The bias of AGM is determined by two parameters, one adaptive weight parameter and one predetermined bandwidth parameter which decides the size of the linear update The bandwidth parameter must often be selected significantly different from zero in order to make large enough linear updates to match the data, at the expense of bias in the estimates. In the iterative AGM we introduce here we take advantage of the fact that the history matching problem is usually estimation of parameters. If the prior distribution of parameters is close to the posterior distribution, it is possible to match the observations with a small bandwidth parameter. Hence the bias of the filter solution is small In order to obtain this scenario we iteratively run the AGM throughout the data history with a very small bandwidth to create a new prior distribution from the updated samples after each iteration After a few iterations, nearly all samples from the previous iteration match the data and the above scenario is achieved.
机译:将自适应高斯混合滤波器(AGM)作为大规模应用的鲁棒滤波器技术引入,以及众所周知的集合卡尔曼滤波器(ENKF)的替代方案。 AGM的偏差由两个参数,一个自适应权重参数和一个预定的带宽参数决定,该参数决定线性更新的大小的尺寸必须从零明显不同地选择带宽参数,以便进行足够的线性更新以匹配数据以匹配数据,以估计值牺牲偏见。在迭代AGM中,我们在这里介绍我们利用历史匹配问题通常估计参数的事实。如果参数的先前分配接近后部分布,则可以将观察与小带宽参数匹配。因此,滤波器解决方案的偏差很小,以便获得此方案,我们在整个数据历史中迭代地运行AGM,带宽非常小的带宽,以在几个迭代之后从更新的样本创建新的先前分发,几乎所有样本从之前的迭代匹配,实现数据和上述方案。

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