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Finite data performance of MUSIC and minimum norm methods

机译:MUSIC的有限数据性能和最小范数方法

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In the direction of arrival (DOA) estimation problem, we encounter both finite data and insufficient knowledge of array characterization. It is therefore important to study how subspace-based methods perform in such conditions. We analyze the finite data performance of the multiple signal classification (MUSIC) and minimum norm (min. norm) methods in the presence of sensor gain and phase errors, and derive expressions for the mean square error (MSE) in the DOA estimates. These expressions are first derived assuming an arbitrary array and then simplified for the special case of an uniform linear array with isotropic sensors. When they are further simplified for the case of finite data only and sensor errors only, they reduce to the recent results given previously (1989, 1991). Computer simulations are used to verify the closeness between the predicted and simulated values of the MSE
机译:在到达方向(DOA)估计问题上,我们同时遇到有限数据和阵列表征知识不足的问题。因此,重要的是研究在这种情况下基于子空间的方法如何执行。我们分析了存在传感器增益和相位误差的情况下多信号分类(MUSIC)和最小范数(min。norm)方法的有限数据性能,并在DOA估计中得出了均方误差(MSE)的表达式。这些表达式首先在假定为任意阵列的情况下导出,然后针对带有各向同性传感器的均匀线性阵列的特殊情况进行简化。当仅针对有限数据和仅传感器误差的情况进一步简化时,它们将减少到先前给出的最新结果(1989,1991)。使用计算机模拟来验证MSE的预测值和模拟值之间的接近度

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