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Sensitivity of TLS and minimum norm methods of BOA estimation to errors due to either Unite data or sensor gain and phase perturbations

机译:TLS的敏感性和BOA估计的最小范数方法对由于Unite数据或传感器增益和相位扰动引起的误差的影响

摘要

In the DOA (direction of arrival) estimation problem, we encounter either finite data or insufficient knowledge in array characterisation or both. It is therefore important to study how the subspace-based methods perform under these conditions.In this paper, we first consider the finite data case and establish two results: (i) the total least-squares approach to the linear prediction method (which we refer to as TLS-FLP method) is equivalent to the minimum norm (min. norm), method and (ii) the TLS-FBLP method yields a 3 dB lower mean-square error (MSE) in the DOA estimates as compared to the TLS-FLP method.Next, we consider the asymptotic performance of the min. norm method in the presence of sensor gain and phase perturbations, and derive the expressions for the MSE in the DOA estimates assuming an uniform linear array. For the special case of a single source, we also obtain a simple and explicit expression for the MSE which, when compared with the corresponding result for the MUSIC algorithm, shows that the min. norm method is more sensitive than the MUSIC when the number of sensors exceeds 2. Computer simulations are included to support the theoretical predictions.
机译:在DOA(到达方向)估计问题中,我们遇到的数据有限或阵列表征知识不足,或两者兼而有之。因此,重要的是研究在这些条件下基于子空间的方法的性能。在本文中,我们首先考虑有限数据情况并建立两个结果:(i)线性预测方法的总最小二乘法(称为TLS-FLP方法)等效于最小范数(min。norm),方法和(ii)TLS-FBLP方法在DOA估计中的均方误差(MSE)较之TLS-FLP方法。接下来,我们考虑最小值的渐近性能。在存在传感器增益和相位扰动的情况下使用norm方法,并假设线性阵列均匀,在DOA估计中推导MSE的表达式。对于单一来源的特殊情况,我们还为MSE获得了一个简单明了的表达式,与MUSIC算法的相应结果相比,该表达式显示了最小值。当传感器的数量超过2时,norm方法比MUSIC更加敏感。其中包括计算机仿真以支持理论预测。

著录项

  • 作者

    Srinivas KR; Reddy VU;

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  • 年度 1991
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