2014
DOI: 10.1002/asjc.913
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Particle Swarm Optimization for Vehicle Positioning Based on Robust Cubature Kalman Filter

Abstract: This paper is concerned with the particle swarm optimization (PSO) based adaptive solution of a robust cubature Kalman filter (RCKF) for data fusion in land vehicle positioning. The cubature rule applied in the cubature Kalman filter is employed to solve the nonlinearity in system and measurement models. With the principle of bounded error covariance, a robust filtering solution is derived to provide tolerance to model uncertainties and the nonlinear approximation errors. On this basis, particle swarm optimiza… Show more

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Cited by 10 publications
(18 citation statements)
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“…Guidance information acquisition is dependent on market penetration of guidance information systems. The availability of guidance information systems overshadows guidance information accuracy, and traveler characteristics determine guidance 5 information acceptance. In RCBA, at each step, particles' choice of a solution is also probabilistic, analogous to route choice probabilistic behavior.…”
Section: Route Choice Behavior Algorithmmentioning
confidence: 99%
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“…Guidance information acquisition is dependent on market penetration of guidance information systems. The availability of guidance information systems overshadows guidance information accuracy, and traveler characteristics determine guidance 5 information acceptance. In RCBA, at each step, particles' choice of a solution is also probabilistic, analogous to route choice probabilistic behavior.…”
Section: Route Choice Behavior Algorithmmentioning
confidence: 99%
“…because of a particular fitness value for the solution, according to CPT. Considering the priority of the guidance solution, the probability of choosing the historical solution can be calculated using equation (5).…”
Section: Route Choice Behavior Algorithmmentioning
confidence: 99%
See 1 more Smart Citation
“…Consider the following discrete‐time nonlinear stochastic system as shown by the state‐space model : bold-italicxk=bold-italicfk1(bold-italicxk1)+bold-italicnk1 and the one‐step randomly delayed measurement model {zk=hk(xk)+vkyk=(1γk)zk+γkzk1 where z k is the ideal (undelayed) measurement vector, y k is the actual (available) measurement vector, process noise n k and measurement noise v k are independent white processes with arbitrary PDFs. γ 1 = 0 and γ k ( k ⩾2) is the Bernoulli random variable taking the value of zero or one with known probability p ( γ k = 1) = p k ( k ⩾2), and p k denotes the latency probability and p k ∈[0,1].…”
Section: Ps For Nonlinear Systems With One‐step Randomly Delayed Measmentioning
confidence: 99%
“…For example, Liu et al. proposed a data fusion method for land vehicle positioning in , where an adaptive solution of a robust cubature Kalman filter (RCKF) was given based on the particle swarm optimization (PSO). Urrea C et al.…”
Section: Introductionmentioning
confidence: 99%