ComputingMechatronics EngineeringStochastic ModelingTime Series AnalysisUncertainty QuantificationBayesian FilteringKalman FilteringParameter Estimation Under UncertaintyState EstimationState-space ModelsStochastic Systems ModelingAccuracyConvergenceMoving Average ModelsRandom NoiseRapid Convergence TechniquesRequired Sample Size EstimationRobust Kalman FilterSample Size Estimation
To solve the problem in which the conventional ARMA modeling methods for gyro random noise require a large number of samples and converge slowly, an ARMA modeling method using a robust Kalman filtering is developed. The ARMA model parameters are employed as state arguments. Unknown time-varying estimators of observation noise are used to achieve the estimated mean and variance of the observation noise. Using the robust Kalman filtering, the ARMA model parameters are estimated accurately. The developed ARMA modeling method has the advantages of a rapid convergence and high accuracy. Thus, the required sample size is reduced. It can be applied to modeling applications for gyro random noise in which a fast and accurate ARMA modeling method is required.
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Modeling the Stochastic Drift of a MEMS-Based Gyroscope in Gyro/Odometer/GPS Integrated Navigation
Jacques Georgy, Aboelmagd Noureldin, Michael J. Korenberg et al. · IEEE Transactions on Intelligent Transportation Systems · 2010 · 150 citations
Engineering, Mechanical Engineering, Robotics Engineering +17