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2D MIMO Radar with Coprime Arrays

机译:2D MIMO RADAR与COPRIME阵列

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摘要

In this contribution, a new class of planar coprime MIMO radar systems based on quadratic integers is proposed where the antenna locations are represented by lattice points generated by prime integers in quadratic number fields. By exploiting the coprimality of certain quadratic integers, the virtual coarrays of proposed structures enjoy a quadratic gain in parameter identifiability according to the Chinese Remainder Theorem (CRT). To avoid holes in the coarray, we present Hole-free CRT arrays with guaranteed full-rank autocorrelation matrices for subspace-based target estimation. The ring of Gaussian integers and the ring of Eisenstein integers are chosen as examples of designing coprime MIMO radar systems. It is shown that the proposed arrays achieve enhanced angular resolutions and improve the side lobe suppression. In the context of target estimation, simulations show the superior performance of the coprime MIMO structures based on CRT.
机译:在这一贡献中,提出了一种基于二次整数的新类平面Coprime MIMO雷达系统,其中天线位置由由二次数字段中的主要整数产生的晶格点表示。通过利用某些二次整数的共性性,所提出的结构的虚拟综合载体根据中国剩余定理(CRT)享有参数可识别性的二次增益。为了避免COARRAY中的孔,我们为基于子空间的目标估算提供了无孔的CRT阵列,具有保证的全排列自相关矩阵。选择高斯整数的环和Eisenstein整数的环作为设计Coprime MIMO雷达系统的示例。结果表明,所提出的阵列实现增强的角度分辨率并改善侧瓣抑制。在目标估计的背景下,仿真显示了基于CRT的Coprime MIMO结构的优越性。

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