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A Fast Fractal Image Coding Algorithm Based on FGSE

机译:基于FGSE的快速分形图像编码算法。

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摘要

In fractal image coding, the main consuming time is the process of finding the best matched domain block in a large domain pool for a given range block. In this paper, we propose a fast algorithm for fractal image coding based on the following lemma and fine granularity successive elimination (FGSE). The lemma describes the relationship between fractal image coding and FGSE. This algorithm can decrease about half domain pool before range-domain matching computation and further improve the speed by combining with other fast algorithms of fractal image coding. Simulation results show that our algorithm takes less coding time, has absolutely the same fidelity measured by PSNR as that of Saupe's and achieves super quality compared with Fisher's algorithm.
机译:在分形图像编码中,主要的消耗时间是在给定范围块的大型域池中找到最佳匹配的域块的过程。在本文中,我们提出了一种基于以下引理和细粒度连续消除(FGSE)的分形图像编码快速算法。引理描述了分形图像编码和FGSE之间的关系。该算法可以在进行距离域匹配计算之前减少大约一半的域池,并通过与其他快速的分形图像编码算法相结合来进一步提高速度。仿真结果表明,与费舍尔算法相比,我们的算法花费更少的编码时间,通过PSNR测得的保真度与Saupe的绝对相同,并且达到了超高质量。

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