Abstract:
Speckle noise inherent in synthetic aperture radar (SAR) images seriously affects the visual effect and brings great difficulties to the postprocessing of the SAR image. ...Show MoreMetadata
Abstract:
Speckle noise inherent in synthetic aperture radar (SAR) images seriously affects the visual effect and brings great difficulties to the postprocessing of the SAR image. Due to the edge-preserving feature, total variation (TV) regularization-based techniques have been extensively utilized to reduce the speckle. However, the strong scatters in SAR image with radiometry several orders of magnitude larger than their surrounding regions limit the effectiveness of TV regularization. Meanwhile, the ℓ1-norm first-order TV regularization sometimes causes staircase artifacts as it favors solutions that are piecewise constant, and it usually underestimates high-amplitude components of image gradient as the ℓ1-norm uniformly penalizes the amplitude. To overcome these shortcomings, a new hybrid variation model, called Fisher-Tippett (FT) distribution-ℓp-norm first-and second-order hybrid TVs (HTpVs), is proposed to reduce the speckle after removing the strong scatters. Especially, the FT-HTpV inherits the advantages of the distribution based data fidelity term, the nonconvex regularization, and the higher order TV regularization. Therefore, it can effectively remove the speckle while preserving point scatters and edges and reducing staircase artifacts well. To efficiently solve the nonconvex minimization problem, an iterative framework with a nonmonotone-accelerated proximal gradient (nmAPG) method and a matrix-vector acceleration strategy are used. Extensive experiments on both the simulated and real SAR images demonstrate the effectiveness of the proposed method.
Published in: IEEE Transactions on Geoscience and Remote Sensing ( Volume: 59, Issue: 2, February 2021)
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- IEEE Keywords
- Index Terms
- Synthetic Aperture Radar ,
- Synthetic Aperture Radar Images ,
- Speckle Reduction ,
- Total Variation Model ,
- Hybrid Total Variation ,
- Data Integration ,
- Extensive Experiments ,
- Step Function ,
- Visual Effects ,
- Simulated Images ,
- Speckle Noise ,
- Image Gradient ,
- Total Variation Regularization ,
- Proximal Gradient ,
- Strong Scatterers ,
- Iterative Framework ,
- Data Fidelity Term ,
- Scatterers ,
- Additive Noise ,
- Digital Elevation Model ,
- Polarimetric Synthetic Aperture Radar ,
- Peak Signal-to-noise Ratio ,
- Homogeneous Regions ,
- Maximum A Posteriori ,
- Markov Random Field ,
- Noise-free Image ,
- Homogeneous Areas ,
- Detail Preservation ,
- Space Complexity ,
- Multitemporal Images
- Author Keywords
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Synthetic Aperture Radar ,
- Synthetic Aperture Radar Images ,
- Speckle Reduction ,
- Total Variation Model ,
- Hybrid Total Variation ,
- Data Integration ,
- Extensive Experiments ,
- Step Function ,
- Visual Effects ,
- Simulated Images ,
- Speckle Noise ,
- Image Gradient ,
- Total Variation Regularization ,
- Proximal Gradient ,
- Strong Scatterers ,
- Iterative Framework ,
- Data Fidelity Term ,
- Scatterers ,
- Additive Noise ,
- Digital Elevation Model ,
- Polarimetric Synthetic Aperture Radar ,
- Peak Signal-to-noise Ratio ,
- Homogeneous Regions ,
- Maximum A Posteriori ,
- Markov Random Field ,
- Noise-free Image ,
- Homogeneous Areas ,
- Detail Preservation ,
- Space Complexity ,
- Multitemporal Images
- Author Keywords