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Macroblock level rate and distortion estimation applied to the computation of the Lagrange multiplier in H.264 compression

机译:宏块级别速率和失真估计应用于H.264压缩中拉格朗日乘子的计算

摘要

The optimal value of Lagrange multiplier, a trade-off factor between the conveyed rate and distortion measured at the signal reconstruction has been a fundamental problem of rate distortion theory and video compression in particular.ududThe H.264 standard does not specify how to determine the optimal combination of the quantization parameter (QP) values and encoding choices (motion vectors, mode decision). So far, the encoding process is still subject to the static value of Lagrange multiplier, having an exponential dependence on QP as adopted by the scientific community. However, this static value cannot accommodate the diversity of video sequences. Determining its optimal value is still a challenge for current research.ududIn this thesis, we propose a novel algorithm that dynamically adapts the Lagrange multiplier to the video input by using the distribution of the transformed residuals at the macroblock level, expected to result in an improved compression performance in the rate-distortion space.ududWe apply several models to the transformed residuals (Laplace, Gaussian, generic probability density function) at the macroblock level to estimate the rate and distortion, and study how well they fit the actual values. We then analyze the benefits and drawbacks of a few simple models (Laplace and a mixture of Laplace and Gaussian) from the standpoint of acquired compression gain versus visual improvement in connection to the H.264 standard.ududRather than computing the Lagrange multiplier based on a model applied to the whole frame, as proposed in the state-of-the-art, we compute it based on models applied at the macroblock level. The new algorithm estimates, from the macroblock’s transformed residuals, its rate and distortion and then combines the contribution of each to compute the frame’s Lagrange multiplier.ududThe experiments on various types of videos showed that the distortion calculated at the macroblock level approaches the real one delivered by the reference software for most sequences tested, although a reliable rate model is still lacking especially at low bit rate. Nevertheless, the results obtained from compressing various video sequences show that the proposed method performs significantly better than the H.264 Joint Model and is slightly better than state-of-the-art methods.
机译:拉格朗日乘数的最佳值,即在信号重建时测量的传输速率和失真之间的折衷因素,一直是速率失真理论尤其是视频压缩的基本问题。 ud udH.264标准未指定确定量化参数(QP)值和编码选择(运动矢量,模式确定)的最佳组合。到目前为止,编码过程仍受拉格朗日乘数的静态影响,科学界采用了对QP的指数依赖关系。但是,该静态值不能适应视频序列的多样性。确定其最佳值仍然是当前研究的一个挑战。 ud ud在本文中,我们提出了一种新颖的算法,该算法可通过使用预期在宏块级别上转换后的残差分布来动态地将拉格朗日乘数适应视频输入 ud ud我们将几个模型应用于宏块级别的变换残差(拉普拉斯,高斯,通用概率密度函数),以估计速率和失真,并研究它们的拟合程度实际值。然后,我们从获得的压缩增益与H.264标准在视觉上的改进方面出发,分析了一些简单模型(拉普拉斯以及拉普拉斯和高斯的混合物)的利弊。 ud ud而不是计算拉格朗日乘数根据最新技术中提出的应用于整个帧的模型,我们基于应用于宏块级别的模型进行计算。新算法从宏块转换后的残差中估算出其速率和失真,然后结合各自的贡献来计算帧的Lagrange乘数。尽管仍然缺乏可靠的速率模型,尤其是在低比特率下,参考软件仍可为大多数测试序列提供真正的真实模型。但是,通过压缩各种视频序列获得的结果表明,所提出的方法的性能明显优于H.264联合模型,并且略优于最新技术。

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