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Encoding true-color images with a limited palette via soft vector clustering as an instance of dithering multidimensional signals

机译:通过软矢量聚类以有限的调色板编码真彩色图像,作为抖动多维信号的实例

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摘要

One of the classic problems of digital image processing is to encode true-color images for the optimal viewing on displays with a limited set of colors. A major manifestation of optimal viewing in this regard is to maximally remove parasitic artifacts in the degraded encoded images such as the contouring effect. Several robust attempts have been made to solve this problem over the past 50 years, and the first contribution of this paper is to introduce a simple - yet effective - novel solution that is based on soft vector clustering. The other contribution of this paper is to propose the application of the soft clustering methodology deployed in our color-encoding solution for the dithering of multidimensional signals. Dithering essentially adds controlled noise to the analog signal upon its digitization so that the resulting quantization noise is dispersed over a much wider band of the frequency domain and is therefore less perceptible in the digitized signal. This comes of course at the price of more overall quantization noise. Dithering is a vital operation that is performed via well-known simple schemes upon the analog-to-digital conversion of one-dimensional,signals; however, the published literature is still missing a general neat scheme for the dithering of multidimensional signals that is able to handle arbitrary dimensionality, arbitrary number and distribution of quantization centroids, and with computable and controllable noise power. This gap is also filled by this paper.
机译:数字图像处理的经典问题之一是对真彩色图像进行编码,以便在颜色有限的显示器上实现最佳观看效果。在这方面,最佳观看的主要表现是最大程度地消除了降级的编码图像中的寄生伪影,例如轮廓效果。在过去的50年中,为解决这个问题,人们进行了一些强有力的尝试,并且本文的第一个贡献是介绍了一种基于软向量聚类的简单但有效的新颖解决方案。本文的另一贡献是提出了在我们的颜色编码解决方案中部署的软聚类方法在多维信号抖动中的应用。抖动实质上是在对数字信号进行数字化后将受控噪声添加到模拟信号中,从而使所得的量化噪声分散在频域的更宽频带上,因此在数字化信号中不太明显。当然,这是以更大的整体量化噪声为代价的。抖动是一项至关重要的操作,它是通过众所周知的简单方案在对一维信号进行模数转换后执行的;然而,已公开的文献仍缺少用于抖动多维信号的通用整洁方案,该方案能够处理任意维数,量化质心的任意数量和分布,并且具有可计算和可控制的噪声功率。本文也填补了这一空白。

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