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Wavelet-based image denoising using non-stationary stochastic geometrical image priors

机译:使用非平稳随机几何图像先验的基于小波的图像去噪

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In this paper a novel stochastic image model in the transform domain is presented and its superior performance in image denoising applications is demonstrated. The proposed model exploits local subband image statistics and is based on geometrical priors. Contrarily to complex models based on local correlations, or to mixture models, the proposed model performs a partition of the image into non-overlapping regions with distinctive statistics. A close form analytical solution of the image denoising problem for AWGN is derived and its performance bounds are analyzed. Despite being very simple, the proposed stochastic image model provides a number of advantages in comparison to the existing approaches: (a) simplicity of stochastic image modeling; (b) completeness of the model, taking into account multiresolution, non-stationary image behavior, geometrical priors and providing an excellent fit to the global image statistics; (c) very low complexity of the algorithm; (d) tractability of the model and of the obtained results due to the closed-form solution and to the existence of analytical performance bounds; (e) extensibility to different transform domains, such as orthogonal, biorthogonal and overcomplete data representations. The results of benchmarking with the state-of-the-art image denoising methods demonstrate the superior performance of the proposed approach.
机译:本文提出了一种新型的变换域随机图像模型,并证明了其在图像去噪应用中的优越性能。所提出的模型利用了局部子带图像统计,并且基于几何先验。与基于局部相关性的复杂模型或混合模型相反,所提出的模型将图像划分为具有独特统计信息的非重叠区域。推导了AWGN图像降噪问题的近似解析解,并对其性能范围进行了分析。尽管非常简单,但是与现有方法相比,所提出的随机图像模型具有许多优点:(a)随机图像建模的简单性; (b)模型的完整性,考虑到多分辨率,非平稳图像行为,几何先验,并提供了与全球图像统计数据的极佳契合度; (c)算法的复杂度很低; (d)由于封闭形式的解决方案和分析性能界限的存在,模型和所获得结果的易处理性; (e)可扩展到不同的变换域,例如正交,双正交和超完备的数据表示形式。使用最新的图像降噪方法进行基准测试的结果证明了该方法的优越性能。

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