Abstract:
In this paper a new combination of image priors is introduced and applied to Bayesian image restoration. Total Variation (TV) image prior preserves edge structure while i...Show MoreMetadata
Abstract:
In this paper a new combination of image priors is introduced and applied to Bayesian image restoration. Total Variation (TV) image prior preserves edge structure while imposing smoothness on the solutions. However, it does not perform well in textured areas. To alleviate this problem we propose to combine TV with the Poisson Singular Integral (PSI) image prior, which is able to preserve image textures. The proposed method utilizes a bound for the TV image model based on the majorization-minimization principle, and performs maximum a posteriori Bayesian inference. In the experimental section the proposed approach is tested on synthetically degraded images with different levels of spatial activity and areas with different types of texture. Since the proposed method depends on a set of parameters, an analysis, about their impact on the final restorations, is carried out.
Date of Conference: 09-13 September 2013
Date Added to IEEE Xplore: 08 May 2014
Electronic ISBN:978-0-9928626-0-2
ISSN Information:
Conference Location: Marrakech, Morocco
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- IEEE Keywords
- Index Terms
- Total Variance ,
- Singular Integral ,
- Smoothing ,
- New Combinations ,
- Different Levels Of Activity ,
- Image Texture ,
- Maximum A Posteriori ,
- Prior Imaging ,
- Texture Areas ,
- Gaussian Noise ,
- Visual Quality ,
- Model In Eq ,
- Increase In Noise ,
- Image X ,
- Combined Regions ,
- Smooth Regions ,
- Bayesian Paradigm ,
- Blind Deconvolution
- Author Keywords
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Total Variance ,
- Singular Integral ,
- Smoothing ,
- New Combinations ,
- Different Levels Of Activity ,
- Image Texture ,
- Maximum A Posteriori ,
- Prior Imaging ,
- Texture Areas ,
- Gaussian Noise ,
- Visual Quality ,
- Model In Eq ,
- Increase In Noise ,
- Image X ,
- Combined Regions ,
- Smooth Regions ,
- Bayesian Paradigm ,
- Blind Deconvolution
- Author Keywords