2020
DOI: 10.1109/access.2020.2965252
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Design of a Robust State Estimator for a Discrete-Time Nonlinear Fractional-Order System With Incomplete Measurements and Stochastic Nonlinearities

Abstract: In the application of navigation system, networked system, and manufacturing process, incomplete data is unavoidable, which may reduce the performance and stability of the systems. It is a crucial and challenging task when the nonlinear fractional-order system is under incomplete data. As a kind of incomplete data, missing measurements assume that the missing rates of multiple sensors are independent of each other. In order to provide a more reliable and robust state estimation algorithm, a nonlinear fractiona… Show more

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Cited by 3 publications
(2 citation statements)
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“…Kalman filtering via limited capacity or fading communication channels (networks) is a relevant problem raised by [ 154 , 155 , 156 ]. Reference [ 89 ], a very recent paper dealing with the issue of incomplete measurements and stochastic nonlinearities, addresses this topic through a state estimator based on robust fractional-order unscented Kalman filters. The results are compared with other types of filtering methods and the advantages of the proposed approach are highlighted.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Kalman filtering via limited capacity or fading communication channels (networks) is a relevant problem raised by [ 154 , 155 , 156 ]. Reference [ 89 ], a very recent paper dealing with the issue of incomplete measurements and stochastic nonlinearities, addresses this topic through a state estimator based on robust fractional-order unscented Kalman filters. The results are compared with other types of filtering methods and the advantages of the proposed approach are highlighted.…”
Section: Discussionmentioning
confidence: 99%
“…Comparisons with the conventional FEKF show that the proposed method achieves better estimation performance. A robust state estimator for discrete-time nonlinear fractional-order systems is developed in [ 89 ]. The same issue regarding incomplete measurement data is tackled.…”
Section: Fractional-order Filtersmentioning
confidence: 99%