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A fast and automatically paired 2-D direction-of-arrival estimation with and without estimating the mutual coupling coefficients

机译:快速自动配对的二维到达方向估计,带有或不带有相互耦合系数的估计

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摘要

A new technique is proposed for the solution of pairing problem which is observed when fast algorithms are used for two-dimensional (2-D) direction-of-arrival (DOA) estimation. Proposed method is integrated with array interpolation for efficient use of antenna elements. Two virtual arrays are generated which are positioned accordingly with respect to the real array. ESPRIT algorithm is used by employing both the real and virtual arrays. The eigenvalues of the rotational transformation matrix have the angle information at both magnitude and phase which allows the estimation of azimuth and elevation angles by using closed-form expressions. This idea is used to obtain the paired interpolated ESPRIT algorithm which can be applied for arbitrary arrays when there is no mutual coupling. When there is mutual coupling, two approaches are proposed in order to obtain 2-D paired DOA estimates. These blind methods can be applied for the array geometries which have mutual coupling matrices with a Toeplitz structure. The first approach finds the 2-D paired DOA angles without estimating the mutual coupling coefficients. The second approach estimates the coupling coefficients and iteratively improves both the coupling coefficients and the DOA estimates. It is shown that the proposed techniques solve the pairing problem for uniform circular arrays and effectively estimate the DOA angles in case of unknown mutual coupling.
机译:提出了一种解决配对问题的新技术,当使用快速算法进行二维(2-D)到达方向(DOA)估计时会发现这种问题。所提出的方法与阵列插值集成在一起,可有效利用天线元件。生成两个虚拟阵列,它们相对于实际阵列进行了相应定位。通过同时使用实数组和虚数组来使用ESPRIT算法。旋转变换矩阵的特征值在大小和相位上都具有角度信息,这允许通过使用闭合形式的表达式来估计方位角和仰角。该思想用于获得配对内插ESPRIT算法,该算法可在没有相互耦合的情况下应用于任意数组。当存在相互耦合时,提出了两种方法以获得二维配对DOA估计。这些盲法可以应用于具有相互耦合矩阵且具有Toeplitz结构的阵列几何。第一种方法在不估计互耦系数的情况下找到二维成对的DOA角。第二种方法估计耦合系数,并迭代地改善耦合系数和DOA估计。结果表明,所提出的技术解决了均匀圆形阵列的配对问题,并在相互未知的情况下有效地估计了DOA角。

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