2023
DOI: 10.1016/j.sigpro.2022.108741
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Converted state equation Kalman filter for nonlinear maneuvering target tracking

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Cited by 13 publications
(7 citation statements)
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“…These outputs are spherical, but only the polar components (distance and azimuth) are considered in the 2-D model. Since the intruder dynamics are best described in rectangular coordinates, the converted measurement Kalman filter (CMKF) was used to convert the measurement data in polar coordinates into a Cartesian coordinate system, so that the tracking could be realized through a linear Kalman filter [31]. The 2-D model used in the simulations was then represented by…”
Section: Radarmentioning
confidence: 99%
“…These outputs are spherical, but only the polar components (distance and azimuth) are considered in the 2-D model. Since the intruder dynamics are best described in rectangular coordinates, the converted measurement Kalman filter (CMKF) was used to convert the measurement data in polar coordinates into a Cartesian coordinate system, so that the tracking could be realized through a linear Kalman filter [31]. The 2-D model used in the simulations was then represented by…”
Section: Radarmentioning
confidence: 99%
“…For filters, consistency is equally as crucial as accuracy because it can help us gauge the algorithm’s robustness. The average normalized estimation error square (ANEES), the consistency analysis index, can be calculated as follows [ 7 ]: where and are the state estimation error and covariance matrix at time k , respectively. If , the filter is considered consistent, where and are the lower and upper bounds of the acceptance interval, respectively.…”
Section: Numerical Examples and Analysismentioning
confidence: 99%
“…where For filters, consistency is equally as crucial as accuracy because it can help us gauge the algorithm's robustness. The average normalized estimation error square (ANEES), the consistency analysis index, can be calculated as follows [7]:…”
Section: Numerical Examples and Analysismentioning
confidence: 99%
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“…Although these methods have improved the target tracking performance of the Doppler radar, improving tracking accuracy is still necessary. One study [26] proposed the Converted State Kalman Filter (CSKF) algorithm to address the nonlinear problems in the motion and measurement equations in target tracking. This algorithm converts the equations of motion to the polar coordinate using the Cartesian coordinate, making the state and observation linearly related.…”
Section: Introductionmentioning
confidence: 99%