面向到达方向估计的阵列几何优化,包括子阵列和锥形

Oliver Lange, Bin Yang
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引用次数: 7

摘要

本文主要研究了冲击在线性传感器阵列上的信号的到达方向估计。与传统阵列相比,通道数量等于传感器数量,我们使用锥形子阵列结构。对于这种类型的阵列,每个通道由几个具有不同幅度锥度的传感器元件组成。通过这种方法,可以在目标可能出现的角度区域实现预聚焦。从而减小了相应区域的DOA均方误差。由于子阵列影响基带信号模型的统计特性,我们扩展了极大似然DOA估计和cram - rao界(CRB)的定义。此外,我们提出了一个基于极大似然估计的单一信号模糊函数的表达式。该函数和CRB用于优化传感器几何形状、子阵列锥度和子阵列配置。由于优化中还包括了可能的DOA范围、感兴趣的DOA区域和信号功率范围等外部条件,因此可以根据特定应用和功能定义的外部要求对阵列进行调整。通过这种方法,可以实现特定应用领域的最佳(单源)DOA估计性能。采用进化策略进行优化。为了展示优化后的阵列的DOA估计性能,并验证扩展CRB的有效性,给出了仿真结果。与传统阵列相比,优化后的锥形子阵列结构具有更好的DOA精度。
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Array geometry optimization for direction-of-arrival estimation including subarrays and tapering
This paper focuses on the estimation of the direction-of-arrival (DOA) of signals impinging on a linear sensor array. In contrast to conventional arrays, where the number of channels equals the number of sensors, we use tapered subarray structures. For this type of array, each channel consists of several sensor elements with different amplitude tapering. By this means, a pre-focussing can be achieved for angular regions, where targets are likely to appear. As a consequence, the DOA mean squared error in the corresponding regions is reduced. As the subarrays affect the statistical properties of the baseband signal model, we extend the well known definitions of the Maximum Likelihood DOA estimator and the Cramér-Rao bound (CRB). Furthermore, we present an expression for the ambiguity function for a single signal based on the Maximum Likelihood estimator. This function and the CRB are used to optimize the sensor geometry, subarray tapering and subarray configuration. As external conditions such as the range of possible DOA's, the DOA region of interest and the signal power range are also included in the optimization, the array can be adjusted to external requirements defined by a specific application and function. By this means, optimum (single source) DOA estimation performance for a specific area of application can be achieved. An evolution strategy is used for the optimization. To show the DOA estimation performance of the optimized arrays and to confirm the validity of the extended CRB, simulation results are presented. Compared to conventional arrays, the optimized tapered subarray structures provide a significantly better DOA accuracy.
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