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State estimation for nonlinear dynamic systems using Gaussian processes and pre-computed local linear models

机译:使用高斯过程和预先计算的局部线性模型的非线性动力学系统状态估计

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State estimation of nonlinear dynamic systems is an important problem in practice. This paper proposes a recursive state estimation method for nonlinear dynamic systems using Gaussian processes (GP) and pre-computed local linear models. Gaussian processes exhibit remarkable learning, or nonlinear regression capabilities from measurement data. The incorporation of pre-computed local linear models reduces the amount of data required and improves the regression performance of the GP. Based on such an improved GP model for nonlinear dynamic systems, a recursive Bayesian filtering method is implemented for the estimation of the unknown states of the system. Simulations on an aircraft benchmark model demonstrate that the proposed method is capable of estimating the unknown angle of attack of the aircraft, and the existence of the local linear models significantly improves the estimation performance of the filter. This method is especially useful in a control systems design context in which local linearisations of nonlinear dynamic systems are usually readily available.
机译:非线性动力学系统的状态估计在实践中是一个重要的问题。本文提出了一种使用高斯过程和预先计算的局部线性模型的非线性动力学系统递归状态估计方法。高斯过程表现出非凡的学习能力,或从测量数据中获得非线性回归的能力。预先计算的局部线性模型的合并减少了所需的数据量并提高了GP的回归性能。基于这种改进的用于非线性动态系统的GP模型,实现了一种递归贝叶斯滤波方法,用于估计系统的未知状态。在飞机基准模型上的仿真表明,该方法能够估计飞机的未知迎角,并且局部线性模型的存在显着提高了滤波器的估计性能。在通常容易获得非线性动态系统的局部线性化的控制系统设计环境中,此方法特别有用。

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