JPEG2000标量量化器通过统计归一化的方式实现

Jesús Jaime Moreno-Escobar, O. Morales-Matamoros, Ricardo Tejeida-Padilla
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引用次数: 0

摘要

在这项工作中,我们提出了一种量化小波系数的算法,考虑到任何使用小波变换的图像压缩系统都可以使用,我们特别在JPEG2000中实现了它。在文献中众所周知,任何小波基压缩编码器都要考虑三个阶段:1)将像素转换到频域以获得系数;2)标量量化;3)小波量化系数的编码。一方面,需要强调的是,仅标量量化阶段负责降低或保持某一系数的精度,因此,如果逆量化系数的精度降低,我们可以认为是有损重构;反之,当逆量化系数完全重构时,我们认为是无损重构,标量量化等于1。另一方面,我们修改了最先进和经典的JPEG2000死区标量量化,用统计归一化或更广为人知的Z-Scores修改了这个过程。我们可以将z分数定义为标准差沿均值分布的表达式。因此,z分数可以定义为μ = 0和σ2 = 0的分布,这样图像的视觉冗余就会增加,从而得到较低的压缩率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
SQbSN: JPEG2000 scalar quantizer implemented by means a statistical normalization
In this work we present an algorithm for quantizing wavelet coefficients taking in to account to be used by any image compression system that use wavelet transformation, we particularly implemented it in JPEG2000. In the literature is well-know that any wavelet-base compression encoder considers three stages: 1) Conversion of pixel into the frequency domain in order to obtain coefficients; 2) Scalar Quantization; and 3) Coding of the wavelet quantized coefficients. By one hand is important to highlight that just Scalar Quantization stage is responsible for degraded or maintaining precision of a certain coefficient, thus if the accuracy of inverse quantized coefficient is reduced we can consider a lossy reconstruction otherwise when inverse quantized coefficient is perfectly reconstructed we consider a lossless reconstruction with Scalar Quantization equal to one. By the other hand, we modify the state-of-the-art and classical JPEG2000 dead-zone scalar quantization modifying the process with a Statistical Normalization or better known as Z-Scores. We can define a Z-score as a expression in terms of standard deviations distributed along their mean. Thus, Z-scores can be defined as distribution with μ = 0 and σ2 = 0, in this way visual redundancies of the image are incremented, which gives as a result a lower compression rate.
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