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New approach to palette selection for color images,

机译:彩色图像调色板选择的新方法,

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Abstract: We apply the vector quantization algorithm proposed by Equitz to the problem of efficiently selecting colors for a limited image palette. The algorithm performs the quantization by merging pairwise nearest neighbor (PNN) clusters. Computational efficiency is achieved by using k- dimensional trees to perform fast PNN searches. In order to reduce the number of initial image colors, we first pass the image through a variable-size cubical quantizer. The centroids of colors that fall in each cell are then used as sample vectors for the merging algorithm. Tremendous computational savings is achieved from this initial step with very little loss in visual quality. To account for the high sensitivity of the human visual system to quantization errors in smoothly varying regions of an image, we incorporate activity measures both at the initial quantization step and at the merging step so that quantization is fine in smooth regions and coarse in active regions. The resulting images are of high visual quality. The computation times are substantially smaller than that of the iterative Lloyd-Max algorithm and are comparable to a binary splitting algorithm recently proposed by Bouman and Orchard.!
机译:摘要:我们将Equitz提出的矢量量化算法应用于为有限的图像调色板有效选择颜色的问题。该算法通过合并成对的最近邻居(PNN)群集来执行量化。通过使用k维树执行快速PNN搜索,可实现计算效率。为了减少初始图像颜色的数量,我们首先将图像通过可变大小的立方量化器。然后,将落在每个单元格中的颜色质心用作合并算法的样本矢量。从这一初始步骤就可以节省大量计算,而视觉质量的损失很小。为了解决人类视觉系统对图像的平滑变化区域中的量化误差的高度敏感性,我们在初始量化步骤和合并步骤中都加入了活动度量,以便在平滑区域中进行精细量化,而在活动区域​​中进行量化。所得图像具有很高的视觉质量。计算时间大大小于迭代Lloyd-Max算法的计算时间,并且与Bouman和Orchard最近提出的二进制拆分算法相当。

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