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Multi-model robust weighted fusion steady-state Kalman estimators for systems with uncertain-variance multiplicative and additive white noises

机译:多模型强大的加权融合稳态卡尔曼估算,具有不确定 - 方差乘法和添加白色噪声的系统

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For multi-model multisensor systems with uncertain-covariance multiplicative and additive white noises, a universal fictitious noise-based Lyapunov equation approach is presented, by which the original system can be converted into one with only uncertain additive noise variances. According to the minimax robust estimation principle, based on the worst-case system with conservative upper bounds of uncertain noise variances, a unified direct approach of designing the local and three weighted fusion steady-state Kalman estimators (predictor, filter, smoother) of the common state are presented. The three weighted fusers include fusers weighted by matrices, scalar and diagonal matrices. Their robustness is proved in the sense that their actual estimation error variances are guaranteed to have the corresponding minimal upper bounds for all admissible uncertainties. Their accuracy relations are also proved. A simulation example applied to uninterruptible power system (UPS) is given to verify the robustness and accuracy relations.
机译:对于具有不确定 - 协方差乘法和添加性白色噪声的多模型多传感器系统,提出了一种通用的虚拟噪声的Lyapunov方程方法,通过该基于噪声的Lyapunov方程方法,通过该基于噪声的Lyapunov等式方法,其可以仅将原始系统转换为一个,只有不确定的添加剂噪声差异。根据极小的鲁棒估计原理,基于具有不确定噪声差异的保守上限的最坏情况系统,设计了局部和三加权融合稳态卡尔曼估算(预测器,过滤器,更平滑)的统一直接方法呈现常见状态。三个加权定影器包括由矩阵,标量和对角线矩阵加权的定影器。证明了他们的稳健性是以他们的实际估计误差差异保证对所有可允许的不确定性具有相应的最小上限。他们的准确性关系也被证明。给出了应用于不间断电力系统(UPS)的仿真示例以验证鲁棒性和准确性的关系。

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