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NOVEL GAUSSIAN APPROXIMATE FILTER METHOD FOR STOCHASTIC NON-LINEAR SYSTEM

机译:随机非线性系统的新型高斯近似滤波器方法

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摘要

In the traditional process of nonlinear non-Gaussian filtering system model, there are many disadvantages on filtering results such as inaccuracy initial value selection and low convergence, due to complex system model or the influence of diversity interference. To improve the filter accuracy and solve the above problems, we put forward a new Gaussian approximate filter method, also give the general solution and special solution on the new method. In this paper, we demonstrate that existing Gaussian approximate filter methods are based on our new scheme. The new Gaussian approximate filter method adopts measurement point correction status quadrature points to better utilize the one-step predicted density, non-Gaussian information and high-order moment information of the posterior density, which can directly update quadrature points without repeatedly producing quadrature points. In addition, our new method not only is suitable for deterministic system model but for stochastic system model. At the end of this paper, we apply our method into single variable non-stationary growth model and vertical free-fall model to verify the performance of new method. What is more, we make comparison with the existing Gaussian approximate filter methods, and the results show that our method is more effective and superior.
机译:在传统的非线性非高斯滤波系统模型过程中,由于系统模型复杂或分集干扰的影响,滤波结果存在许多缺点,如初始值选择不准确,收敛性低等。为了提高滤波精度并解决上述问题,提出了一种新的高斯近似滤波方法,并给出了新方法的一般解和特殊解。在本文中,我们证明了现有的高斯近似滤波方法是基于我们的新方案的。新的高斯近似滤波方法采用测量点校正状态正交点,以更好地利用后验密度的单步预测密度,非高斯信息和高阶矩信息,可以直接更新正交点,而无需重复产生正交点。此外,我们的新方法不仅适用于确定性系统模型,而且适用于随机系统模型。在本文的最后,我们将我们的方法应用于单变量非平稳增长模型和垂直自由落体模型,以验证新方法的性能。此外,我们与现有的高斯近似滤波方法进行了比较,结果表明我们的方法是更有效和更好的。

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