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首页> 外文期刊>International Journal of Robust and Nonlinear Control >Robust Kalman filtering for nonlinear multivariable stochastic systems in the presence of non-Gaussian noise
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Robust Kalman filtering for nonlinear multivariable stochastic systems in the presence of non-Gaussian noise

机译:存在非高斯噪声的非线性多变量随机系统的鲁棒卡尔曼滤波

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The presence of outliers can considerably degrade the performance of linear recursive algorithms based on the assumptions that measurements have a Gaussian distribution. Namely, in measurements there are rare, inconsistent observations with the largest part of population of observations (outliers). Therefore, synthesis of robust algorithms is of primary interest. The Masreliez-Martin filter is used as a natural frame for realization of the state estimation algorithm of linear systems. Improvement of performances and practical values of the Masreliez-Martin filter as well as the tendency to expand its application to nonlinear systems represent motives to design the modified extended Masreliez-Martin filter. The behaviour of the new approach to nonlinear filtering, in the case when measurements have non-Gaussian distributions, is illustrated by intensive simulations. Copyright (C) 2015 John Wiley & Sons, Ltd.
机译:基于测量值具有高斯分布的假设,异常值的存在会大大降低线性递归算法的性能。即,在测量中,罕见的,不一致的观测值与大部分观测值(异常值)一致。因此,鲁棒算法的综合是最重要的。 Masreliez-Martin滤波器用作实现线性系统状态估计算法的自然框架。 Masreliez-Martin滤波器的性能和实用值的提高以及将其应用扩展到非线性系统的趋势,代表了设计改进的扩展Masreliez-Martin滤波器的动机。密集模拟显示了在测量具有非高斯分布的情况下,新的非线性滤波方法的行为。版权所有(C)2015 John Wiley&Sons,Ltd.

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