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Analysis of Log-Homotopy Based Particle Flow Filters

机译:基于对同伦的粒子流过滤器分析

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The state estimation plays an important role in analyzing manyreal world systems. Such systems can be classified into being linearor non-linear, and depending on the statistical properties of theinherent uncertainties as being Gaussian or non-Gaussian. Unlikelinear Gaussian systems, a close form estimator does not exist fornon-linearon-Gaussian systems. Typical solutions like EKF/UKFcan fail, whileMonte Carlo methods even though more accurate, arecomputationally expensive. Recently proposed log homotopy basedparticle flow filters, also known as Daum-Huang filters (DHF) providean alternative way for non-linear, non-Gaussian state estimation.There have been a number of DHF derived, based on solutionsof the homotopy flow equation. The performance of these new filtersdepends strongly on the implementation methodology. In thispaper, we study a non-linear system, perturbed by Gaussian andnon-Gaussian noises.We highlight the key factors affecting the DHFperformance, and investigate them individually in detail. We thenmake recommendations based on our results. It is shown that aproperly designed DHF can outperform a basic particle filter, withless execution time.
机译:状态估计在分析许多现实世界系统中起着重要作用。这样的系统可以分为线性的或非线性的,并且取决于固有的不确定性的统计特性为高斯或非高斯。与线性高斯系统不同,非线性/非高斯系统不存在近似形式的估计器。像EKF / UKF这样的典型解决方案可能会失败,而蒙特卡罗方法尽管更准确,但在计算上却很昂贵。最近提出的基于对数同伦的基于粒子流的滤波器,也称为Daum-Huang滤波器(DHF),为非线性,非高斯状态估计提供了另一种方法。基于同伦流方程的解,已经导出了许多DHF。这些新过滤器的性能在很大程度上取决于实现方法。本文研究了一个受高斯噪声和非高斯噪声干扰的非线性系统。我们重点介绍了影响DHF性能的关键因素,并对它们进行了详细的研究。然后,我们根据结果提出建议。结果表明,正确设计的DHF可以在不花费执行时间的情况下胜过基本的粒子过滤器。

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