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Image denoising using bivariate Α-stable distributions in the complex wavelet domain

机译:使用复小波域中的双变量Δ稳定分布进行图像去噪

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摘要

Recently, the dual-tree complex wavelet transform has been proposed as a novel analysis tool featuring near shift-invariance and improved directional selectivity compared to the standard wavelet transform. Within this framework, we describe a novel technique for removing noise from digital images. We design a bivariate maximum a posteriori estimator, which relies on the family of isotropic Α-stable distributions. Using this relatively new statistical model we are able to better capture the heavy-tailed nature of the data as well as the interscale dependencies of wavelet coefficients. We test our algorithm for the Cauchy case, in comparison with several recently published methods. The simulation results show that our proposed technique achieves state-of-the-art performance in terms of root mean squared (RMS) error.
机译:最近,双树复数小波变换已经被提出作为一种新颖的分析工具,与标准小波变换相比,它具有近移不变性和改进的方向选择性。在此框架内,我们描述了一种从数字图像中去除噪声的新颖技术。我们设计了一个双变量最大值后验估计量,该估计量依赖于各向同性Δ稳定分布。使用这种相对较新的统计模型,我们可以更好地捕获数据的重尾特性以及小波系数的尺度间相关性。与最近发布的几种方法相比,我们测试了针对柯西案例的算法。仿真结果表明,我们提出的技术在均方根(RMS)误差方面达到了最先进的性能。

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