A multi-dimensional measure for image quality

A. Eskicioglu
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引用次数: 6

Abstract

Summary form only given. It is necessary to develop a quality measure that is capable of determining (1) the amount of degradation, (2) the type of degradation, and (3) the impact of compression on different frequency ranges, in a reconstructed image. We discuss the development of a new graphical measure based on three criteria. To be able to make a local error analysis, we first divide a given image (the original or a degraded) into areas with certain activity levels using, as in the case of Hosaka plots, a quadtree decomposition. The largest and smallest block sizes in our decomposition scheme are 16 and 2, respectively. This gives us 4 classes of blocks having the same size. Class i represents the collection of i/spl times/i blocks; a higher value of i denotes a lower frequency area of the image. After obtaining the quadtree decomposition for a specified value of the variance threshold, we compute three values for each class i (i=2,4,8,16), and normalize them according to: (1) the number of pixels/the number of pixels in the entire image; (2) the number of distinct pixel values/the number of possible pixel values; and (3) the average of the standard deviations in the blocks/a preset maximum standard deviation. The essential characteristics of the image are then displayed in a normalized bar chart. This lays the foundations for designing optimized image coders.
图像质量的多维度量
只提供摘要形式。有必要开发一种质量测量方法,能够确定(1)退化的数量,(2)退化的类型,以及(3)压缩对重建图像中不同频率范围的影响。我们讨论了基于三个准则的一种新的图形度量的发展。为了能够进行局部误差分析,我们首先使用四叉树分解将给定图像(原始图像或降级图像)划分为具有特定活动水平的区域,就像在Hosaka地块的情况下一样。我们的分解方案中最大和最小的块大小分别为16和2。这给了我们4类具有相同大小的块。类i表示i/spl次/i块的集合;I值越大,表示图像的频率区域越低。在获得方差阈值指定值的四叉树分解后,我们对每一类i (i=2,4,8,16)计算三个值,并根据:(1)像素数/整个图像的像素数进行归一化;(2)不同像素值的个数/可能的像素值的个数;(3)块内标准差的平均值/预设的最大标准差。然后将图像的基本特征显示在规范化的条形图中。这为设计优化的图像编码器奠定了基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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