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Uniform and nonuniform V-shaped planar arrays for 2-D direction-of-arrival estimation

机译:二维到达方向估计的均匀和非均匀V形平面阵列

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In this paper, isotropic and directional uniform and nonuniform V-shaped arrays are considered for azimuth and elevation direction-of-arrival (DOA) angle estimation simultaneously. It is shown that the uniform isotropic V-shaped arrays (UI V arrays) have no angle coupling between the azimuth and elevation DOA. The design of the UI V arrays is investigated, and closed form expressions are presented for the parameters of the UI V arrays and nonuniform V arrays. These expressions allow one to find the isotropic V angle for different array types. The DOA performance of the UI V array is compared with the uniform circular array (UCA) for correlated signals and in case of mutual coupling between array elements. The modeling error for the sensor positions is also investigated. It is shown that V array and circular array have similar robustness for the position errors while the performance of UI V array is better than the UCA for correlated source signals and when there is mutual coupling. Nonuniform V-shaped isotropic arrays are investigated which allow good DOA performance with limited number of sensors. Furthermore, a new design method for the directional V-shaped arrays is proposed. This method is based on the Cramer-Rao Bound for joint estimation where the angle coupling effect between the azimuth and elevation DOA angles is taken into account. The design method finds an optimum angle between the linear subarrays of the V array. The proposed method can be used to obtain directional arrays with significantly better DOA performance.
机译:本文考虑各向同性和方向性均匀和不均匀的V形阵列同时估计方位角和仰角到达方向(DOA)角。结果表明,均匀的各向同性V形阵列(UI V阵列)在方位角和仰角DOA之间没有角度耦合。研究了UI V数组的设计,并为UI V数组和非均匀V数组的参数提供了封闭形式的表达式。这些表达式使我们可以找到不同阵列类型的各向同性V角。将UI V阵列的DOA性能与统一圆形阵列(UCA)进行相关信号比较,并在阵列元素之间相互耦合的情况下进行比较。还研究了传感器位置的建模误差。结果表明,V阵列和圆形阵列对位置误差具有相似的鲁棒性,而UI V阵列在相关源信号和相互耦合时的性能优于UCA。研究了非均匀V形各向同性阵列,这些阵列在传感器数量有限的情况下仍具有良好的DOA性能。此外,提出了一种新的定向V形阵列设计方法。该方法基于Cramer-Rao边界进行联合估计,其中考虑了方位角和仰角DOA角度之间的角度耦合效应。该设计方法找到了V阵列的线性子阵列之间的最佳角度。所提出的方法可用于获得具有明显更好的DOA性能的定向阵列。

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