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Optimum quantization step size for integer lossless transform coefficients

机译:整数无损变换系数的最佳量化步长

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摘要

The DCT and wavelet coefficients have real values which are continuously distributed. Therefore the entropy of the quantized transform coefficients is also varied continuously, when the quantization step size is continuously changing. On the other hand, the integer lossless DCT and wavelet coefficients have integral values. Therefore the entropy of the quantized transform coefficients is not varied continuously for the quantization step size. Thus we must carefully determine the quantization step size for the integer lossless DCT and wavelet coefficients to make lossy compression efficiency high. In this paper, we will illustrate that we can not make use of the optimum step size of the lossy version as it is and propose the optimum quantization step size for the integer lossless transforms.
机译:DCT和小波系数具有连续分布的实数值。因此,当量化步长连续变化时,量化变换系数的熵也连续变化。另一方面,整数无损DCT和小波系数具有整数值。因此,对于量化步长,量化变换系数的熵不会连续变化。因此,我们必须仔细确定整数无损DCT和小波系数的量化步长,以提高有损压缩效率。在本文中,我们将说明我们无法按原样利用有损版本的最佳步长,并为整数无损变换提出了最佳量化步长。

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