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Robust Gaussian sum filtering with unknown noise statistics: Application to target tracking

机译:具有未知噪声统计信息的鲁棒高斯和滤波:在目标跟踪中的应用

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摘要

In many real-life Bayesian estimation problems, it is appropriate to consider non-Gaussian noise distributions to model the existence of outliers, impulsive behaviors or heavy-tailed physical phenomena in the measurements. Moreover, the complete knowledge of the system dynamics uses to be limited, as well as for the process and measurement noise statistics. In this paper, we propose an adaptive recursive Gaussian sum filter that addresses the adaptive Bayesian filtering problem, tackling efficiently nonlinear behaviors while being robust to the weak knowledge of the system. The new method is based on the relationship between the measurement noise parameters and the innovations sequence, used to recursively infer the Gaussian mixture model noise parameters. Numerical results exhibit enhanced robustness against both non-Gaussian noise and unknown parameters. Simulation results are provided to show that good performance can be attained when compared to the standard known statistics case.
机译:在许多现实生活中的贝叶斯估计问题中,考虑非高斯噪声分布​​以对测量中异常值,脉冲行为或重尾物理现象的存在进行建模是合适的。此外,系统动力学的完整知识以及过程和测量噪声统计信息都受到限制。在本文中,我们提出了一种自适应递归高斯和滤波器,该滤波器解决了自适应贝叶斯滤波问题,有效地解决了非线性行为,同时对系统的薄弱知识具有鲁棒性。该新方法基于测量噪声参数与创新序列之间的关系,用于递归推断高斯混合模型噪声参数。数值结果显示出针对非高斯噪声和未知参数的增强的鲁棒性。仿真结果表明,与标准的已知统计案例相比,可以获得良好的性能。

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