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DOA Estimation Using Fourth-Order Cumulants in Nested Arrays with Structured Imperfections

机译:使用具有结构缺陷的嵌套阵列中的四阶累积量进行DOA估计

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摘要

Recently developed super nested array families have drawn much attention owing to their merits on keeping the benefits of the standard nested arrays while further mitigating coupling in dense subarray portions. In this communication, a new mutual coupling model for nested arrays is constructed. Analyzing the structure of the newly formed mutual coupling matrix, a transformation of the distorted steering vector to separate angular information from the mutual coupling coefficients is revealed. By this property, direction of arrival (DOA) estimates can be determined via a grid search for the minimum of a determinant function of DOA, which is induced by the rank reduction property. We also extend the robust DOA estimation method to accommodate the unknown mutual coupling and gain-phase mismatches in the nested array. Compared with the schemes of super nested array families on reducing the mutual coupling effects, the solutions presented in this paper has two advantages: (a) It is applicable to the standard nested arrays without rearranging the configuration to increase the inter-element spacing, alleviating the cross talk in dense uniform linear arrays (ULAs) as well as gain-phase errors in sparse ULA parts; (b) Perturbations in nested arrays are estimated in colored noise, which is significant but rarely discussed before. Simulations results corroborate the superiority of the proposed methods using fourth-order cumulants.
机译:最近开发的超级嵌套阵列家族由于其在保持标准嵌套阵列的优点的同时进一步减轻密集子阵列部分的耦合的优势而备受关注。在这种通信中,为嵌套数组构造了一个新的相互耦合模型。分析了新形成的互耦合矩阵的结构,揭示了失真的转向矢量的变换,以从互耦合系数中分离出角度信息。通过此属性,可以通过网格搜索来确定到达方向(DOA)估计值,该搜索是由秩降低属性引起的DOA的行列式函数的最小值。我们还扩展了鲁棒的DOA估计方法,以适应嵌套数组中未知的互耦合和增益相位不匹配。与使用超级嵌套数组族减少相互耦合效应的方案相比,本文提出的解决方案具有两个优点:(a)适用于标准嵌套数组,而无需重新排列配置以增加元素间距,从而减轻了密集均匀线性阵列(ULA)中的串扰以及稀疏ULA部件中的增益相位误差; (b)嵌套数组中的扰动是用有色噪声估计的,这是很重要的,但以前很少讨论。仿真结果证实了使用四阶累积量的方法的优越性。

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