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Research on statistical distributions of transform coefficients for H.264/SVC

机译:H.264 / SVC变换系数的统计分布研究

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As a substitute to discrete cosine transform (DCT), a more complicated transform scheme has been adopted in H.264/AVC and inherited by H.264/SVC. For supporting the scalability, H.264/SVC incorporates the inter-layer prediction mechanisms, which lead to the variety of the composition of residual frame as the input of the transform. However, so far scarcely any study has been carried out on the transform coefficients distribution of H.264/SVC. With the method of Maximum Likelihood estimation, this paper presents the study of performing two goodness-of-fit tests, the Kolmogorov-Smirnov (KS) test and the χ2 test, to decide the best distribution among three famous distributions, the Generalized Gaussian distribution (GGD), the Laplacian distribution (LAP) and the Cauchy distribution (CCH), for the transform coefficients of the luminance components of video sequence coded by H.264/SVC encoder. The results indicate that the Cauchy distribution can still be considered as the best description for the transform coefficients in most cases of H.264/SVC.
机译:作为离散余弦变换(DCT)的替代,H.264 / AVC中采用了一种更为复杂的变换方案,该方案由H.264 / SVC继承。为了支持可伸缩性,H.264 / SVC合并了层间预测机制,这导致了残差帧组成的多样性作为变换的输入。但是,到目前为止,几乎没有对H.264 / SVC的变换系数分布进行任何研究。通过最大似然估计方法,本文介绍了进行两个拟合优度检验(Kolmogorov-Smirnov(KS)检验和χ 2 检验)的研究,以确定最佳拟合度对于H.264 / SVC编码器编码的视频序列亮度分量的变换系数,三个著名的分布是广义高斯分布(GGD),拉普拉斯分布(LAP)和柯西分布(CCH)。结果表明,在大多数H.264 / SVC情况下,柯西分布仍可被视为变换系数的最佳描述。

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