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A Novel Polynomial-Chaos-Based Kalman Filter

机译:一种基于多项式混沌的卡尔曼滤波器

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摘要

This letter proposes a new polynomial-chaos-based Kalman filter (PCKF) that is able to track the dynamics of nonlinear dynamical systems subject to strong nonlinearities. Specifically, by resorting to the polynomial chaos theory, the uncertainties of the model and the measurements can be effectively propagated through a set of collocation points. However, this polynomial-chaos-based algorithm suffers from the curse of dimensionality. To overcome this weakness, a dimension reduction strategy is proposed based on variance analysis. This allows us to construct more effective collocations points and to significantly improve the computational efficiency of the PCKF without any loss of estimation accuracy. Simulations carried out on various IEEE systems validate the effectiveness of the proposed method.
机译:这封信提出了一种新的基于多项式-混沌的卡尔曼滤波器(PCKF),该滤波器能够跟踪受强非线性影响的非线性动力学系统的动力学。具体而言,通过采用多项式混沌理论,可以通过一组搭配点有效地传播模型和测量的不确定性。但是,这种基于多项式混沌的算法遭受了维数的诅咒。为了克服这一缺点,提出了一种基于方差分析的降维策略。这使我们能够构造更有效的搭配点,并显着提高PCKF的计算效率,而不会损失估计精度。在各种IEEE系统上进行的仿真验证了该方法的有效性。

著录项

  • 来源
    《IEEE signal processing letters》 |2019年第1期|9-13|共5页
  • 作者单位

    Bradley Department of Electrical and Computer Engineering, Northern Virginia Center, Virginia Polytechnic Institute and State University, Falls Church, VA, USA;

    Bradley Department of Electrical and Computer Engineering, Northern Virginia Center, Virginia Polytechnic Institute and State University, Falls Church, VA, USA;

    Bradley Department of Electrical and Computer Engineering, Northern Virginia Center, Virginia Polytechnic Institute and State University, Falls Church, VA, USA;

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  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Chaos; Kalman filters; Dimensionality reduction; Random variables; Nonlinear dynamical systems; Uncertainty; Estimation;

    机译:混沌;卡尔曼滤波器;降维;随机变量;非线性动力系统;不确定性;估计;

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