2020
DOI: 10.1007/s00034-020-01582-9
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Robust Kalman Filter with Fading Factor Under State Transition Model Mismatch and Outliers Interference

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Cited by 13 publications
(4 citation statements)
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“…Equation (15) represents the state estimation, which is the weighted estimation of the state prediction truex^k/k1 at the previous moment with the current measurement bold-italiczk [21]. When the filter gain increases, the state estimation will be more dependent on the measurement update and ignore the state prediction appropriately [22]. This explains the mechanism of the fading filter from another angle.…”
Section: Dynamic Fading Filter Optimisation Under Fault‐free Conditionsmentioning
confidence: 99%
“…Equation (15) represents the state estimation, which is the weighted estimation of the state prediction truex^k/k1 at the previous moment with the current measurement bold-italiczk [21]. When the filter gain increases, the state estimation will be more dependent on the measurement update and ignore the state prediction appropriately [22]. This explains the mechanism of the fading filter from another angle.…”
Section: Dynamic Fading Filter Optimisation Under Fault‐free Conditionsmentioning
confidence: 99%
“…In practical applications, due to the low cost and instability of the sensor, the measurement is susceptible to outliers, which leads its noise to follow the non-Gaussian distribution. To improve the robustness, some filters based on the variational Bayesian (VB) method are proposed, such as the IMM-VB filter, the Gaussian-Pearson type VII mixture model-based robust VB-KF, and the inverse gamma model and generalized hyperbolic skew Student's t model-based VB-KF [12][13][14]. Although the IMM-VB filter can effectively improve the state estimation accuracy of the multiple-model system under a non-Gaussian measurement noise environment, the computational burden is large, and an accurate non-Gaussian noise model needs to be required.…”
Section: Introductionmentioning
confidence: 99%
“…By introducing the VB approach, the posterior probability density functions (PDFs) of the state and noise parameters were approximated, which overcame the restrictions of the Gaussian assumption in real applications. In [27], the authors proposed a KF with a fading factor to cope with the state transition model mismatch and non-zero mean value statistical characteristics caused by outliers. The measurement noises were modeled as skew STDs, and the system state vectors were inferred by VB techniques.…”
Section: Introductionmentioning
confidence: 99%