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Parameter estimation of the 2D-GTD model and RCS reconstruction based on an improved 2D-ESPRIT algorithm

机译:基于改进的2D-ESPRIT算法的2D-GTD模型和RCS重建的参数估计

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摘要

The two-dimensional estimating signal parameter via rotational invariance techniques (2D-ESPRIT) algorithm is a classical method to estimate parameters of the two-dimensional geometric theory of diffraction (2D-GTD) model. While as signal-to-noise-ratio (SNR) decreases, the parameter estimation performance of 2D-ESPRIT algorithm is severely influenced. To solve this problem, a performance-enhanced 2D-ESPRIT algorithm is proposed in this article. The improved 2D-ESPRIT algorithm combines the conjugate data with the original back-scattered data and obtains a novel covariance matrix by squaring the original total covariance matrix. Simulation results indicate that the improved algorithm has a better noise robustness and a more stable parameter estimation performance than the classical ESPRIT algorithm and the classical TLS-2D-ESPRIT algorithm. To further validate the superiority of the improved 2D-ESPRIT algorithm, reconstructed radar cross section (RCS) is presented in this article. Compared with the classical 2D-ESPRIT algorithm, the proposed algorithm presents higher RCS fitting precision. Furthermore, the impacts of other factors on parameter estimation, such as matrix pencil parameters and paring parameters, are also studied in this article.
机译:通过旋转不变性技术(2D-ESPRIT)算法的二维估计信号参数是估计衍射二维几何理论的参数的经典方法(2D-GTD)模型。虽然作为信噪比(SNR)降低,但是2D-ESPRIT算法的参数估计性能严重影响。为了解决这个问题,本文提出了一种性能增强的2D-ESPRIT算法。改进的2D-ESPRIT算法将共轭数据与原始后散射数据组合并通过平衡原始总协方差矩阵来获得新的协方差矩阵。仿真结果表明,改进的算法具有比经典ESPRIT算法和经典TLS-2D-ESPRIT算法更好的噪声稳健性和更稳定的参数估计性能。为了进一步验证改进的2D-ESPRIT算法的优越性,本文提出了重建的雷达横截面(RCS)。与经典的2D-ESPRIT算法相比,所提出的算法呈现更高的RCS拟合精度。此外,还研究了本文中的其他因素对参数估计的影响,例如矩阵铅笔参数和判断参数。

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