2015
DOI: 10.1049/iet-rsn.2014.0259
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Model‐switched Gaussian sum cubature Kalman filter for attitude angle‐aided three‐dimensional target tracking

Abstract: Only target kinematic information is used in most conventional tracking systems, such as a radar or a sonar. Target attitude angles, which provide information about future trajectory curvature before radar measurement, can be used to improve tracking accuracy. The aim of this study is to track three-dimensional (3D) target with attitude angles (yaw and pitch) and radar measurement. Target velocity variations in each coordinate under attitude angles are derived after motion analysis under yaw and pitch angles s… Show more

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Cited by 7 publications
(5 citation statements)
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“…In order to reduce the computational complexity, the sparse-grid integral rule can be utilized to derive the SGKF, and the number of integral points is increased polynomially [17]. However, the CKF is widely used in engineering [21][22][23][24]. The CKF helps the intractable Gaussian-weighted integral to decompose and is composed of a spherical integral and a radial integral, and a set of cubature points with equal weights are deduced [25].…”
Section: Introductionmentioning
confidence: 99%
“…In order to reduce the computational complexity, the sparse-grid integral rule can be utilized to derive the SGKF, and the number of integral points is increased polynomially [17]. However, the CKF is widely used in engineering [21][22][23][24]. The CKF helps the intractable Gaussian-weighted integral to decompose and is composed of a spherical integral and a radial integral, and a set of cubature points with equal weights are deduced [25].…”
Section: Introductionmentioning
confidence: 99%
“…Most frequently, various modifications of the Kalman filter (KF) are used with this aim. For example, fusion of the KF estimates is provided in [17, 18], the extended KF (EKF) estimates in [7, 19], the iterated KF estimates in [20], the unscented KF estimates in [21], and the cubature KF estimates in [22] for both the linear and non‐linear systems. A common flaw of the KF‐based localisation schemes is that the recursive KF algorithm requires the underlying noise to be white Gaussian, the noise statistics to be known exactly, and the model to match perfectly the underlying process.…”
Section: Introductionmentioning
confidence: 99%
“…Arasaratnam [12,13] puts forward the cubature Kalman filter (CKF), where the intractable integral in nonlinear Kalman filter is decomposed into the spherical integral and the radial integral, which are approximated using different numerical integration rules. CKF contains a set of cubature points with equal weights; thus the numerical stability is guaranteed [14][15][16]. CKF can be regarded as a special case of UKF [17]; however, CKF gives the rigorous reason for the selection of parameters for the first time.…”
Section: Introductionmentioning
confidence: 99%