Title :
Continuous-discrete filtering using EKF, UKF, and PF
Author :
Mallick, Mahendra ; Morelande, Mark ; Mihaylova, Lyudmila
Author_Institution :
Propagation Res. Assoc., Inc., Marietta, GA, USA
Abstract :
Continuous-discrete filtering (CDF) arises in many real-world problems such as ballistic projectile tracking, ballistic missile tracking, bearing-only tracking in 2D, angle-only tracking in 3D, and satellite orbit determination. We develop CDF algorithms using the extended Kalman filter (EKF), unscented Kalman filter (UKF), and particle filter (PF) with applications to the angle-only tracking in 3D. The modified spherical coordinates are used to represent the target state. Monte Carlo simulations are performed to compare the performance and computational complexity of the proposed filtering algorithms. Our results show that the CDF algorithms based on the EKF and UKF have the best state estimation accuracy and nearly the same computational cost.
Keywords :
Kalman filters; Monte Carlo methods; ballistics; computational complexity; missiles; particle filtering (numerical methods); state estimation; target tracking; CDF algorithms; EKF; Monte Carlo simulations; PF; UKF; angle-only tracking; ballistic missile tracking; ballistic projectile tracking; bearing-only tracking; computational complexity; continuous-discrete filtering; extended Kalman filter; modified spherical coordinates; particle filter; satellite orbit determination; state estimation accuracy; target state; unscented Kalman filter; Approximation methods; Covariance matrix; Equations; Mathematical model; Stochastic processes; Taylor series; Vectors; Angle-only filtering in 3D; Continuous-discrete Extended Kalman filter; Continuous-discrete Particle filter; Continuous-discrete Unscented Kalman filter; Continuous-discrete filtering (CDF); Modified spherical coordinates (MSC);
Conference_Titel :
Information Fusion (FUSION), 2012 15th International Conference on
Conference_Location :
Singapore
Print_ISBN :
978-1-4673-0417-7
Electronic_ISBN :
978-0-9824438-4-2