K
Kai Xiong
Researcher at Harbin Engineering University
Publications - 5
Citations - 113
Kai Xiong is an academic researcher from Harbin Engineering University. The author has contributed to research in topics: Extended Kalman filter & Kalman filter. The author has an hindex of 3, co-authored 5 publications receiving 104 citations.
Papers
More filters
Journal ArticleDOI
Robust Kalman filtering for discrete-time nonlinear systems with parameter uncertainties
TL;DR: In this article, the robust Kalman filtering problem for discrete-time nonlinear systems with norm-bound parameter uncertainties is studied and a Riccati equation is derived in the presence of both the parameter uncertainties and the linearization errors.
Journal ArticleDOI
Robust multiple model adaptive estimation for spacecraft autonomous navigation
TL;DR: In this paper, a robust multiple model adaptive estimation (RMMAE) algorithm is proposed to enhance the robustness of the estimator against the model parameter identification error, which guarantees a bounded energy gain from the model identification error to the estimation error.
Journal ArticleDOI
Multiple-model adaptive estimation for space surveillance with measurement uncertainty
TL;DR: An efficient multiple-model adaptive estimation (MMAE) algorithm is presented for time-variant system with both system and measurement uncertainties, whose statistics are supposed to be unknown.
Book ChapterDOI
An Augmented Multiple-Model Adaptive Estimation for Time-Varying Uncertain Systems
TL;DR: An augmented multiple-model adaptive estimation (MMAE) algorithm is presented for a time-varying system, where the model uncertainty may occur occasionally, and indicates that the augmented MMAE is efficient to deal with the occasional model uncertainty.
Journal ArticleDOI
Spacecraft autonomous navigation using multiple model adaptive estimator
TL;DR: In this paper, a variable structure multiple model adaptive estimator (VSMMAE) for liaison navigation system is presented, where multiple models are constructed by different initial error covariance matrices and the likely model set (LMS) algorithm is adopted to eliminate the unlikely models.