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Two-step measurement update for extended Kalman filtering
作者姓名:Zhang Yong'an  Zhou Di & Duan GuangrenCenter for Control and Guidance  Harbin Institute of Technology  Harbin  P. R. China
作者单位:Zhang Yong'an,Zhou Di & Duan GuangrenCenter for Control and Guidance,Harbin Institute of Technology,Harbin 150001,P. R. China
基金项目:ThisprojectwassupportedbytheNationalNaturalScienceFoundationofChina(60104003,60374204).
摘    要:1.INTRODUCTION TheextendedKalmanfilter(EKF)isthemost widelyusednonlinearfilterbecauseofitssimplicity despiteitsinconsistenceinsomeapplications.Thein consistenceoftheEKFmainlyarisesfromtheuseof linearization.Sincethereferencepointsforthelin earizationarearoundthepriorestimatesofthestate (filteredestimateforlinearizationofstatetransition equationandpredictiveestimateforlinearizationof measurementequation,respectively),agoodprior estimateisveryimportantfortheEKF.Inmanycas es,themeasur…


Two-step measurement update for extended Kalman filtering
Zhang Yong''''an,Zhou Di & Duan GuangrenCenter for Control and Guidance,Harbin Institute of Technology,Harbin ,P. R. China.Two-step measurement update for extended Kalman filtering[J].Journal of Systems Engineering and Electronics,2005,16(1).
Authors:Zhang Yong'an  Zhou Di  Duan Guangren
Institution:Center for Control and Guidance, Harbin Institute of Technology, Harbin 150001, P. R. China
Abstract:The nonlinear filtering for a class of discrete-time stochastic dynamic systems whose measurement equations contain linear (or universal linearizable) components and nonlinear components which are mutually statistical independent is investigated. A two-step measurement update is proposed for the filtering of the systems. The first-step update is a linear (or universal linearization) measurement correction which introduces an intermediate estimate, while the second-step nonlinear linearization update produces the final posterior estimate based on the first-step estimate. Since the first measurement correction is a linear or universal linearization update, it provides an accurate linearization reference point for the second nonlinear measurement update. Two simulation examples show superiority of the new estimation method.
Keywords:universal linearization  extended Kalman filter  modified gain extended Kalman filter  target tracking  
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