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Sparse error correction with multiple measurement vectors: Observability-aware approach

机译:具有多个测量向量的稀疏纠错:可观察性的方法

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We study sparse gross error correction for state estimation in a non-linear sensing system. We consider a practical assumption that gross errors are sparse, and their locations tend to be invariant over a few consecutive measurement periods. Under the assumption, a robust state estimation and error correction algorithm using multiple measurement vectors is proposed based on local linear approximation of the nonlinear measurement model. Unlike existing approaches in the literature, the proposed method ensures that the estimated gross error locations are such that system is observable, i.e., the system state is uniquely identifiable. The proposed method was applied for power system AC state estimation of the IEEE 14-bus network and outperformed benchmark techniques.
机译:我们研究稀疏的总误差校正,用于非线性传感系统中的状态估计。我们考虑一个实际的假设,即总误差很小,并且在几个连续的测量周期内它们的位置往往是不变的。在此假设下,基于非线性测量模型的局部线性逼近,提出了一种使用多个测量向量的鲁棒状态估计和纠错算法。与文献中的现有方法不同,所提出的方法确保估计的总错误位置使得系统是可观察到的,即,系统状态是唯一可识别的。该方法被应用于IEEE 14总线网络的电力系统交流状态估计,并且性能优于基准测试技术。

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