2020
DOI: 10.1109/lgrs.2019.2943937
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Radar Imaging by Sparse Optimization Incorporating MRF Clustering Prior

Abstract: Recent progress in compressive sensing states the importance of exploiting intrinsic structures in sparse signal reconstruction. In this letter, we propose a Markov random field (MRF) prior in conjunction with fast iterative shrinkagethresholding algorithm (FISTA) for image reconstruction. The MRF prior is used to represent the support of sparse signals with clustered nonzero coefficients. The proposed approach is applied to the inverse synthetic aperture radar (ISAR) imaging problem. Simulations and experimen… Show more

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Cited by 13 publications
(5 citation statements)
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“…where * is convolution operation and h(x, y) is the point spread function (PSF), which is the Sinc function. According to Equation (8), PSF can be regarded as the impulse response of the system to an ideal point scatterer and A i •δ(x − x i , y − y i ) represents the scattering function of target.…”
Section: As Formentioning
confidence: 99%
See 2 more Smart Citations
“…where * is convolution operation and h(x, y) is the point spread function (PSF), which is the Sinc function. According to Equation (8), PSF can be regarded as the impulse response of the system to an ideal point scatterer and A i •δ(x − x i , y − y i ) represents the scattering function of target.…”
Section: As Formentioning
confidence: 99%
“…The main mechanism lies in its strong end-to-end mapping learning ability, which reconstructs high-resolution (HR) images using low-resolution (LR) images by supervised learning. According to Equation (7), LR ISAR images can be obtained by taking the Inverse fast Fourier transform (IFFT) to the radar echo, while the HR ISAR images can be acquired by the convolution between target scattering function and PSF of HR ISAR system in Equation (8). The framework of the proposed GAN is shown in Figure 2.…”
Section: Framework Of the Proposed Ganmentioning
confidence: 99%
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“…The l 0 -norm optimization, such as orthogonal matching pursuit (OMP) [7] and smoothed L0 (SL0) [8] are sensitive to noise and prone to local optima. For l 1 -norm optimization, a fast iterative shrinkage-thresholding algorithm (FISTA) [9] and alternating direction method of multipliers (ADMM) [10] can guarantee the sparsest solution. However, these methods usually require careful tuning of the regularization parameters, which is still an open problem.…”
Section: Introductionmentioning
confidence: 99%
“…The l 0 -norm optimization, e.g., orthogonal MP (OMP) [8] and smoothed l 0 -norm method [9], cannot guarantee that the solution is sparsest and may converge to the local minima. The l 1norm optimization, e.g., the fast iterative shrinkage-thresholding algorithm (FISTA) [10,11] and alternating direction method of multipliers (ADMM) [12,13], is the convex approximation of the l 0 -norm [14]. However, the regularization parameter directly affects the performance and how to determine its optimum value remains an open problem [4].…”
Section: Introductionmentioning
confidence: 99%