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Dynamic ISAR imaging of maneuvering targets based on sparse matrix recovery

机译:基于稀疏矩阵恢复的机动目标动态ISAR成像

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摘要

For high resolution inverse synthetic aperture radar (ISAR) imaging of maneuvering targets, the Doppler frequency shifts are time varying during the coherent processing interval (CPI). Thus, the conventional range Doppler (RD) ISAR technique does not work properly. By exploiting two-dimensional (2D) sparsity of the target scene, 2D sparse matrix recovery algorithms are applied to achieve super-resolution within a short CPI, during which the Doppler shifts nearly remains constant. Sequential order one negative exponential (SOONE) function is used to measure the sparsity of a 2D signal. A 2D gradient projection (GP) method is developed to solve the SOONE function and thus the 2D-GP-SOONE algorithm is proposed. The algorithm can solve the sparse recovery of 2D signals directly. Then the 2D-GP-SOONE algorithm is used for the dynamic ISAR imaging of maneuvering targets. Theoretical analysis and simulation results show that the proposed method has a lower computational complexity and can achieve the fast recovering of a sparse matrix. Moreover, the proposed method has a better performance in ISAR imaging of maneuvering targets.
机译:对于机动目标的高分辨率逆合成孔径雷达(ISAR)成像,多普勒频移在相干处理间隔(CPI)内随时间变化。因此,常规的距离多普勒(RD)ISAR技术无法正常工作。通过利用目标场景的二维(2D)稀疏性,将2D稀疏矩阵恢复算法应用于在短CPI内实现超分辨率的过程中,在此期间多普勒频移几乎保持恒定。顺序一阶负指数(SOONE)函数用于测量2D信号的稀疏性。为了解决SOONE函数,提出了一种2D梯度投影(GP)方法,提出了2D-GP-SOONE算法。该算法可以直接解决二维信号的稀疏恢复问题。然后将2D-GP-SOONE算法用于机动目标的动态ISAR成像。理论分析和仿真结果表明,该方法具有较低的计算复杂度,可以快速恢复稀疏矩阵。此外,该方法在机动目标的ISAR成像中具有更好的性能。

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