Vehicle Motion Estimation Using A Switched Gain Nonlinear Observer

2020 AMERICAN CONTROL CONFERENCE (ACC)(2020)

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摘要
Observer design for a nonlinear system in which the process dynamics equation are composed of nonlinear vector functions of scalar combinations of the states is considered. Assuming that the nonlinear functions have bounded derivatives, an observer design algorithm that requires solving just a single linear matrix inequality for exponentially convergent state estimation is developed. The developed algorithm works effectively when the involved nonlinear functions are monotonic. However, it fails when all or even some of the system functions are non-monotonic. Analytical results are presented to show that no solutions exist when all process dynamics functions are non-monotonic, no matter how small the Lipschitz constant or the Jacobian bounds of the nonlinearities. To overcome this limitation, a switched gain observer that switches between multiple constant observer gains is developed that can provide global exponentially stability for systems with non-monotonic nonlinear functions. The application of the developed hybrid observer is demonstrated to a motion estimation application involving vehicle position tracking on local roads and highways.
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关键词
vehicle motion estimation,switched gain nonlinear observer,nonlinear system,process dynamics equation,nonlinear vector functions,scalar combinations,observer design algorithm,single linear matrix inequality,exponentially convergent state estimation,nonlinear functions,system functions,process dynamics functions,Jacobian bounds,nonlinearities,switches,multiple constant observer gains,nonmonotonic nonlinear functions,hybrid observer,motion estimation application,vehicle position tracking,Lipschitz constant,global exponentially stability
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