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Fast Sparse Aperture ISAR Autofocusing and Imaging via ADMM Based Sparse Bayesian Learning

机译:快速稀疏的孔径ISAR自动聚焦和通过ADMM为基于稀疏的贝叶斯学习

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摘要

Sparse aperture ISAR autofocusing and imaging is generally achieved by methods of compressive sensing (CS), or, sparse signal recovery, because non-uniform sampling of sparse aperture disables fast Fourier transform (FFT)-the core of traditional ISAR imaging algorithms. Note that the CS based ISAR autofocusing methods are often computationally heavy to execute, which limits their applications in real-time ISAR systems. The improvement of computational efficiency of sparse aperture ISAR autofocusing is either necessary or at least highly desirable to promote their practical usage. This paper proposes an efficient sparse aperture ISAR autofocusing algorithm. To eliminate the effect of sparse aperture, the ISAR image is reconstructed by sparse Bayesian learning (SBL), and the phase error is estimated by minimum entropy during the reconstruction of ISAR image. However, the computation of expectation in SBL involves a matrix inversion with an intolerable computational complexity of at least ${mathcal{ O}}(L<^>{3})$ . Here, in the Bayesian inference of SBL, we transform the time-consuming matrix inversion into an element-wise matrix division by the alternating direction method of multipliers (ADMM). An auxiliary variable is introduced to divide the computation of posterior into three simpler subproblems, bringing computational efficiency improvement. Experimental results based on both simulated and measured data validate the effectiveness as well as high efficiency of the proposed algorithm. It is 20-30 times faster than the SBL based sparse aperture ISAR autofocusing approach.
机译:稀疏孔径ISAR自动聚焦和成像通常通过压缩感测(CS)或稀疏信号恢复的方法来实现,因为稀疏孔径的不均匀采样禁用快速傅里叶变换(FFT) - 传统ISAR成像算法的核心。请注意,基于CS的ISAR自动聚焦方法通常会繁重以执行,这将其应用于实时ISAR系统中。稀疏孔径自动聚焦的计算效率的提高是必要的或至少非常理想的,以促进其实际用途。本文提出了一种有效的稀疏孔径ISAR自动聚焦算法。为了消除稀疏孔径的效果,通过稀疏贝叶斯学习(SBL)重建ISAR图像,并且通过ISAR图像的重建期间通过最小熵估计相位误差。然而,SBL中的期望计算涉及矩阵反转,其具有至少$ { mathcal {o}}(l <^> {3})$的难以置信的计算复杂度。这里,在SBL的贝叶斯推断中,我们通过乘法器(ADMM)的交替方向方法将耗时的矩阵反转变换为元素 - 明智矩阵。引入辅助变量以将后续的计算分为三个更简单的子问题,带来计算效率改进。基于模拟和测量数据的实验结果验证了所提出的算法的有效性以及高效率。比基于SBL的稀疏孔径ISAR自动聚焦方法更快地为20-30倍。

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