Quantization distortion in block transform-compressed data

A. Boden
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引用次数: 2

Abstract

Summary form only given, as follows. The JPEG image compression standard is an example of a block transform-based compression scheme; the image is systematically subdivided into blocks that are individually transformed, quantized, and encoded. The compression is achieved by quantizing the transformed data, reducing the data entropy and thus facilitating efficient encoding. Block transform compression schemes exhibit sharp discontinuities at data block boundaries: this phenomenon is a visible manifestation of the compression quantization distortion. For example, in compression algorithms such as JPEG these blocking effects manifest themselves visually as discontinuities between adjacent 8×8 pixel image blocks. In general the distortion characteristics of block transform-based compression techniques are understandable in terms of the properties of the transform basis functions and the transform coefficient quantization error. In particular, the blocking effects exhibited by JPEG are explained by two simple observations demonstrated in this work: a disproportionate fraction of the total quantization error accumulates on block edge pixels; and the quantization errors among pixels within a compression block are highly correlated, while the quantization errors between pixels in separate blocks are uncorrelated. A generic model of block transform compression quantization noise is introduced, applied to synthesized and real one and two dimensional data using the DCT as the transform basis, and results of the model are shown to predict distortion patterns observed in data compressed with JPEG.
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块变换压缩数据的量化失真
仅给出摘要形式,如下。JPEG图像压缩标准是基于块变换的压缩方案的一个例子;图像被系统地细分为单独转换、量化和编码的块。压缩是通过量化转换后的数据,减少数据熵,从而促进有效的编码来实现的。块变换压缩方案在数据块边界处表现出明显的不连续:这种现象是压缩量化失真的明显表现。例如,在JPEG等压缩算法中,这些块效果在视觉上表现为相邻8×8像素图像块之间的不连续。从变换基函数的性质和变换系数的量化误差来看,基于分块变换的压缩技术的失真特性是可以理解的。特别是,JPEG所表现出的块效应可以用两个简单的观察结果来解释:在块边缘像素上累积的总量化误差的不成比例的部分;压缩块内像素间的量化误差高度相关,而单独块内像素间的量化误差不相关。介绍了一种通用的块变换压缩量化噪声模型,并以DCT为变换基,将该模型应用于合成和真实的一、二维数据,结果表明该模型可以预测JPEG压缩数据中观察到的失真模式。
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