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Generalized Design Approach for Fourth-Order Difference Co-Array

机译:四阶差分共阵的广义设计方法

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This paper presents a generalized approach to design fourth-order non-uniform linear arrays (NLAs) by combining any two second-order NLAs (e.g. co-prime array (CA), nested array (NA)). This new-formed NLA could exactly achieve a large hole-free range in its fourth-order difference co-array. By establishing the relationship between the second-order NLAs and the fourth-order NLAs, closed-form expressions for the physical sensor locations and the corresponding virtual sensor configurations are specifically derived. Compared to the prior proposed structure, the new structure could effectively increase the virtual aperture, therefore, having the ability to detect more sources. By considering direction of arrival (DOA) estimation for quasi-stationary (QS) signals, numerical simulation results validate the effectiveness of the proposed array structure.
机译:本文通过组合任意两个二阶NLAS(例如共序列(CA),嵌套阵列(NA))来介绍设计四阶非均匀线性阵列(NLA)的广义方法。该新成立的NLA可以在其四阶差异CON阵列中完全达到大的无空腹范围。通过建立二阶NLA和第四阶NLA之间的关系,具体导出了物理传感器位置的闭合表达式和相应的虚拟传感器配置。与先前的建议结构相比,新结构可以有效地增加虚拟孔径,因此具有检测更多来源的能力。通过考虑到准静止(QS)信号的到达方向(DOA)估计,数值模拟结果验证了所提出的阵列结构的有效性。

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