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Logarithmical hopping encoding: a low computational complexity algorithm for image compression

机译:对数跳跃编码:图像压缩的低计算复杂度算法

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摘要

LHE (logarithmical hopping encoding) is a computationally efficient image compression algorithm that exploits the Weber–Fechner law to encode the error between colour component predictions and the actual value of such components. More concretely, for each pixel, luminance and chrominance predictions are calculated as a function of the surrounding pixels and then the error between the predictions and the actual values are logarithmically quantised. The main advantage of LHE is that although it is capable of achieving a low-bit rate encoding with high quality results in terms of peak signal-to-noise ratio (PSNR) and image quality metrics with full-reference (FSIM) and non-reference (blind/referenceless image spatial quality evaluator), its time complexity is O( n) and its memory complexity is O(1). Furthermore, an enhanced version of the algorithm is proposed, where the output codes provided by the logarithmical quantiser are used in a pre-processing stage to estimate the perceptual relevance of the image blocks. This allows the algorithm to downsample the blocks with low perceptual relevance, thus improving the compression rate. The performance of LHE is especially remarkable when the bit per pixel rate is low, showing much better quality, in terms of PSNR and FSIM, than JPEG and slightly lower quality than JPEG-2000 but being more computationally efficient.
机译:LHE(对数跳变编码)是一种计算效率很高的图像压缩算法,它利用Weber-Fechner定律对颜色分量预测和此类分量的实际值之间的误差进行编码。更具体地,对于每个像素,根据周围像素计算亮度和色度预测,然后对数和实际值之间的误差进行对数量化。 LHE的主要优势在于,尽管它能够以峰值信噪比(PSNR)和全参考(FSIM)和非参考图像质量指标来实现高质量的低比特率编码,参考(盲/无参考图像空间质量评估器),其时间复杂度为O(n),其存储复杂度为O(1)。此外,提出了该算法的增强版本,其中在预处理阶段使用对数量化器提供的输出代码来估计图像块的感知相关性。这允许算法以较低的感知相关性对块进行下采样,从而提高了压缩率。当每像素速率的比特率较低时,LHE的性能特别出色,就PSNR和FSIM而言,其质量要比JPEG好得多,而质量要比JPEG-2000低一些,但计算效率更高。

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