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Dimension-Factorized Range Migration Algorithm for Regularly Distributed Array Imaging

机译:用于规则分布阵列成像的维数化距离迁移算法

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摘要

The two-dimensional planar MIMO array is a popular approach for millimeter wave imaging applications. As a promising practical alternative, sparse MIMO arrays have been devised to reduce the number of antenna elements and transmitting/receiving channels with predictable and acceptable loss in image quality. In this paper, a high precision three-dimensional imaging algorithm is proposed for MIMO arrays of the regularly distributed type, especially the sparse varieties. Termed the Dimension-Factorized Range Migration Algorithm, the new imaging approach factorizes the conventional MIMO Range Migration Algorithm into multiple operations across the sparse dimensions. The thinner the sparse dimensions of the array, the more efficient the new algorithm will be. Advantages of the proposed approach are demonstrated by comparison with the conventional MIMO Range Migration Algorithm and its non-uniform fast Fourier transform based variant in terms of all the important characteristics of the approaches, especially the anti-noise capability. The computation cost is analyzed as well to evaluate the efficiency quantitatively.
机译:二维平面MIMO阵列是毫米波成像应用中流行的方法。作为一种有前途的实用替代方案,稀疏MIMO阵列已被设计为减少天线单元和发送/接收信道的数量,并且图像质量的损失可预测且可以接受。本文针对规则分布类型的MIMO阵列,尤其是稀疏的MIMO阵列,提出了一种高精度的三维成像算法。这种新的成像方法被称为“基于维度的距离迁移算法”,它将传统的MIMO距离迁移算法分解为跨稀疏维度的多种运算。数组的稀疏维度越薄,新算法将越有效。通过与常规MIMO距离迁移算法及其基于非均匀快速傅立叶变换的变体进行比较,证明了该方法的优点,包括该方法的所有重要特征,尤其是抗噪声能力。还分析了计算成本以定量评估效率。

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