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首页> 外文期刊>IEICE Transactions on fundamentals of electronics, communications & computer sciences >A Low Complexity Adaptive Algorithm for Eigenspace-Based Two-Dimensional Direction of Arrival Tracking
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A Low Complexity Adaptive Algorithm for Eigenspace-Based Two-Dimensional Direction of Arrival Tracking

机译:基于特征空间的二维到达方向跟踪的低复杂度自适应算法

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摘要

In this paper, we present a low complexity, yet accurate adaptive algorithm for the tracking of two-dimensional (2-D) direction of arrival (DOAs) based on a uniform rectangular array (URA). The new algorithm is a novel hybrid of tracking and beamforming processes by making use of three stages of one-dimensional (1-D) DOA tracking algorithms in a hierarchical tree structure - to determine the two DOA components it-eratively in a coarse-fine manner. In between every other 1 -D DOA tracking algorithm, a complementary orthogonal beamforming process is invoked to partition the incoming signals into appropriate groups to enhance the tracking accuracy. Since the new algorithm only involves the 1-D subspace-based DOA tracking algorithm, the overall complexity is substantially less than the direct two-dimensional (2-D) extension of the existing 1-D DOA tracking algorithms, which requires an update of higher-dimensional vectors followed by a higher-dimensional eigendecomposition or a 2-D search. Furthermore, with the tree-structured DOA tracking scheme, the tracked 2-D DOA components are automatically paired without extra computational overhead. Furnished simulations show that the new algorithm can provide satisfactory tracking performance in various scenarios.
机译:在本文中,我们提出了一种基于均匀矩形阵列(URA)的用于跟踪二维(2-D)到达方向(DOA)的低复杂度但准确的自适应算法。该新算法是跟踪和波束形成过程的一种新颖混合体,它通过在分层树结构中使用三个阶段的一维(1-D)DOA跟踪算法-粗略地确定两个DOA分量方式。在每隔一维DOA跟踪算法之间,将调用互补正交波束成形过程,以将输入信号划分为适当的组,以提高跟踪精度。由于新算法仅涉及基于1-D子空间的DOA跟踪算法,因此总体复杂度大大小于现有1-D DOA跟踪算法的直接二维(2-D)扩展,后者需要更新高维向量,然后进行高维特征分解或二维搜索。此外,通过树形DOA跟踪方案,跟踪的2-D DOA组件将自动配对,而无需额外的计算开销。仿真结果表明,新算法可以在各种情况下提供令人满意的跟踪性能。

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