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Normalized unscented Kalman filter and normalized unscented RTS smoother for nonlinear state-space model identification

机译:归一化无味卡尔曼滤波器和归一化无味RTS平滑器用于非线性状态空间模型识别

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A Kalman filter (KF) and Rauch-Tung-Striebel smoother (RTSS) provide the minimum mean square estimates of states for linear state-space models with additive Gaussian system and observation noises given a series of the past, current, and future observations. When the noise statistics such as the variances are unknown, initially normalizing the KF and RTSS algorithms by the total of the unknown variances provides new state estimation algorithms. We call these algorithms the normalized KF and normalized RTSS and on the basis of the log-likelihoods scored by the multiple trials with varied parameters, we can effectively identify the unknown system and observation noise variances. In this paper, we present the same normalization technique for nonlinear KF and RTSS algorithms named the unscented KF and unscented RTSS. In the same way as the normalized KF and normalized RTSS, these new normalized unscented KF and normalized unscented RTSS algorithms make it possible to estimate the unknown noise variances of nonlinear state-space models. Because it often happens that the noise variances are unknown in actual analysis cases, these algorithms are considerably effective from the aspect of the application viewpoints. The performance was confirmed by experiments using artificially generated data.
机译:卡尔曼滤波器(KF)和RAUCH-TUNG-STREEBEL更顺畅(RTSS)为具有添加剂高斯系统的线性状态空间模型的状态提供最小均线估计,并且考虑到一系列过去,当前和未来的观察。当诸如差异的噪声统计是未知的时,最初通过未知差的总计归一化KF和RTSS算法提供了新的状态估计算法。我们将这些算法称为标准化的KF和标准化RTS,并且基于由多种参数的多次试验评分的对数似然性,我们可以有效地识别未知的系统和观察噪声差异。在本文中,我们为非线性KF和RTSS算法呈现了相同的归一化技术,并命名了未入的KF和Unspented RTS。以与归一化的KF和归一化RTS相同的方式,这些新的归一化无创的KF和归一化的无编码的RTSS算法使得可以估计非线性状态空间模型的未知噪声差异。因为经常发生在实际分析情况下噪声差异未知,因此这些算法从应用程序视点的方面很有效。使用人工生成的数据进行实验确认了性能。

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