使用线性色彩去相关的印前图像的无损压缩

S. V. Assche, W. Philips, I. Lemahieu
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引用次数: 7

摘要

只提供摘要形式。在印前工业中,彩色图像具有高空间分辨率和高色彩分辨率。这样的图像需要相当大的存储空间,并且需要很长的传输时间。数据压缩是为了减少这些存储和传输问题。由于印前行业的高质量要求,只有无损压缩是可以接受的。大多数现有的无损压缩方案都适用于灰度图像。在这种情况下,彩色图像的颜色分量必须独立压缩。然而,更高的压缩比可以通过利用色间冗余来实现。我们提出了一种利用组件间冗余的新技术。该技术是基于一种改进的Karhunen-Loeve变换(KLT)方案,并结合一种新的保证无损的量化方案。KLT去关联颜色组件。它是逐块重新计算的,因此具有空间适应性。使用预测技术(无损JPEG预测器)去除空间冗余。7和calic预测器)。(空间和颜色)去相关后剩余的数据应该进行熵编码,但在目前的方案实现中,只计算剩余数据的熵。请注意,在每个块中必须发送一些与块相关的信息,例如熵编码器初始化信息和klt描述符(即正交klt矩阵的旋转角度)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Lossless compression of pre-press images using linear color decorrelation
Summary form only given. In the pre-press industry color images have both a high spatial and a high color resolution. Such images require a considerable amount of storage space and impose long transmission times. Data compression is desired to reduce these storage and transmission problems. Because of the high quality requirements in the pre-press industry only lossless compression is acceptable. Most existing lossless compression schemes operate on gray-scale images. In this case the color components of color images must be compressed independently. However, higher compression ratios can be achieved by exploiting inter-color redundancies. We present a new technique for exploiting inter-component redundancies. The technique is based on a modified Karhunen-Loeve transform (KLT) scheme in combination with a novel quantization scheme that guarantees losslessness. The KLT decorrelates the color components. It is recomputed on a block by block basis and is therefore spatially adaptive. Spatial redundancies are removed using predictive techniques (lossless JPEG predictor no. 7 and the CALIC-predictor). The data which remains after the (spatial and color) decorrelation should be entropy-coded, but in the current implementation of our scheme only the entropy of the remaining data is computed. Note that in each block some block-dependent information must be sent, such as entropy-coder initialization information and KLT-descriptors (i.e., the rotation angles of the orthogonal KLT-matrix).
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