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An Efficient Computational Approach in the Matrix Pencil Method to Find One Dimensional and Two Dimensional Direction of Arrival

机译:矩阵铅笔法中一维和二维到达方向的有效计算方法

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The problem of estimating the Direction of Arrival (DoA) of the various sources impinging on a phased array has received considerable attention, in many fields including radar, sonar, radio astronomy and mobile communications. A very efficient computational procedure in the Matrix Pencil (MP) method to compute the one Dimensional Direction of Arrival (1D-DoA) of the signals impinging on the linear array operating in the presence of undesired electromagnetic effects is given in this paper. This procedure reduces the complexity of the computation significantly by using a unitary matrix transformation. This technique is applied directly to the corrected data by applying the transformation matrix to compensate the undesired electromagnetic effects such as mutual coupling between the antenna elements without forming a covariance matrix. A unitary transform can convert the complex matrix to a real matrix along with their eigenvectors and thereby reducing the computational cost at least by a factor of four. Finally, a new technique based on the above procedure is proposed and applied to a planar array to find the two Dimensional Direction of Arrival (2D-DoA). Limited numerical examples are presented to illustrate the performance and accuracy of the proposed techniques.
机译:在雷达,声纳,射电天文学和移动通信等许多领域,估计影响相控阵的各种源的到达方向(DoA)的问题已引起了相当大的关注。本文给出了一种非常有效的矩阵铅笔(MP)方法计算程序,用于计算在不希望有的电磁效应的情况下,作用在线性阵列上的信号的一维到达方向(1D-DoA)。此过程通过使用unit矩阵变换显着降低了计算的复杂性。通过应用变换矩阵以补偿不希望的电磁效应(例如天线元件之间的互耦合)而不形成协方差矩阵,可以将该技术直接应用于校正后的数据。 ary变换可以将复数矩阵及其特征向量转换为实数矩阵,从而将计算成本至少降低四分之一。最后,提出了一种基于上述过程的新技术,并将其应用于平面阵列以找到二维到达方向(2D-DoA)。给出了有限的数值示例,以说明所提出技术的性能和准确性。

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