2023
DOI: 10.1017/s0373463322000583
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Low-cost integrated INS/GNSS using adaptive H∞ Cubature Kalman Filter

Abstract: We proposed an adaptive H-infinity Cubature Kalman Filter (AH∞CKF) to improve the navigation accuracy of a highly manoeuvrable unmanned aerial vehicle (UAV). AH∞CKF fuses the Inertial Navigation System (INS) and Global Navigation Satellite System (GNSS) measurements. Traditional state estimation filters like extended Kalman filters (EKF) and cubature Kalman filters (CKF) assume Gaussian noises. However, their performance degrades for non-Gaussian noises and system uncertainties encountered in real-world applic… Show more

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Cited by 2 publications
(3 citation statements)
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References 38 publications
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“…It is a particular form of Kalman filter [ 15 ]. For the nonlinear discrete system proposed in the previous section, the H-infinity filter design idea is that when , , and reach the upper limit, there is a specific cost function to minimize [ 24 ]: where represents the posterior covariance matrix and and are the initial covariance matrix and the system’s initial state, respectively. The standard symbol operations used in the formula are as follows: .…”
Section: The H-infinity Cubature Kalman Filtermentioning
confidence: 99%
See 1 more Smart Citation
“…It is a particular form of Kalman filter [ 15 ]. For the nonlinear discrete system proposed in the previous section, the H-infinity filter design idea is that when , , and reach the upper limit, there is a specific cost function to minimize [ 24 ]: where represents the posterior covariance matrix and and are the initial covariance matrix and the system’s initial state, respectively. The standard symbol operations used in the formula are as follows: .…”
Section: The H-infinity Cubature Kalman Filtermentioning
confidence: 99%
“…It is a particular form of Kalman filter [15]. For the nonlinear discrete system proposed in the previous section, the H-infinity filter design idea is that when P k , Q k−1 , and R k reach the upper limit, there is a specific cost function to minimize [24]:…”
Section: The H-infinity Cubature Kalman Filtermentioning
confidence: 99%
“…That is to say, GNSS/SINS-IADPS is a nonlinear non-Gaussian system. In such case, if the random model is mismatched, it may affect the accuracy of filtering estimation and even lead to accuracy divergence in severe cases ( Duong and Chiang, 2012 ; Wang et al, 2020 ; Taghizadeh and Safabakhsh, 2023 ). Therefore, if the QCKF algorithm can be extended to take into account both the effect of non-Gaussian noise and normalization constraints, it will show better estimation performance.…”
Section: Introductionmentioning
confidence: 99%