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Wavelet-based hybrid natural image modeling using generalized Gaussian and alpha-stable distributions

机译:使用广义高斯和α稳定分布的基于小波的混合自然图像建模

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Natural image is characterized by its highly kurtotic and heavy-tailed distribution in wavelet domain. These typical non-Gaussian statistics are commonly described by generalized Gaussian density (GGD) or alpha-stable distribution. However, each of the two models has its own deficiency to capture the variety and complexity of real world scenes. Considering the statistical properties of GGD and alpha-stable distributions respectively, in this paper we propose a hybrid statistical model of natural image's wavelet coefficients which is better in describing the leptokurtosis and heavy tails simultaneously. Based on a clever fusion of GGD and alpha-stable functions, we establish the optimal parametric hybrid model, and a close-formed Kullback-Leibler divergence of the hybrid model is derived for evaluating model accuracy. Experiment results and comparative studies demonstrate that the proposed hybrid model is closer to the true distribution of natural image's wavelet coefficients than the single modeling using GGD or alpha-stable, while is beneficial for applications such as image comparison. (C) 2015 Elsevier Inc. All rights reserved.
机译:自然图像的特征在于其在小波域中的高度峰度和重尾分布。这些典型的非高斯统计量通常由广义高斯密度(GGD)或alpha稳定分布来描述。但是,这两种模型各自都有其不足之处,无法捕捉现实世界场景的多样性和复杂性。分别考虑GGD和α稳定分布的统计特性,提出了一种自然图像小波系数的混合统计模型,该模型可以更好地同时描述瘦峰和粗尾。基于GGD和alpha稳定函数的巧妙融合,我们建立了最优的参数混合模型,并得出了混合模型的近似形式的Kullback-Leibler散度,以评估模型的准确性。实验结果和比较研究表明,提出的混合模型比使用GGD或alpha稳定的单一模型更接近自然图像的小波系数的真实分布,同时对于诸如图像比较之类的应用非常有利。 (C)2015 Elsevier Inc.保留所有权利。

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