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Lossy and lossless image compression using Legendre polynomials

机译:使用Legendre多项式的有损和无损图像压缩

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摘要

Today is the digital era and the human being is surrounded by digital gadgets. Now a days, photography is a part of human being's daily life and digital images are widely used in computer applications. As the megapixels of the digital cameras are increasing, more storage memory is required and at the same time more bandwidth is needed for transmission of digital images. This results in need of image compression. This paper explains the use of Legendre polynomials for lossy and lossless image compression. Different approximations for image transformation have been evaluated as 1-D Legendre polynomials, 1-D adaptive Legendre polynomials, 2-D Legendre polynomials and 2-D adaptive Legendre polynomials. Moreover, the performance of different image scanning methods have been tested. Results have been compared in terms of peak signal-to-noise ratio (PSNR), nominal compression rate (NCR), mean structural similarity (MSSIM) and compression ratio in order to minimize the difference between the approximated polynomial output and the original pixel gray level.
机译:今天是数字时代,人类被数码产品所包围。如今,摄影已成为人类日常生活的一部分,数字图像已广泛用于计算机应用程序。随着数字照相机的百万像素的增加,需要更多的存储存储器,同时需要更多的带宽来传输数字图像。这导致需要图像压缩。本文介绍了Legendre多项式在有损和无损图像压缩中的使用。图像变换的不同近似值已评估为1-D Legendre多项式,1-D自适应Legendre多项式,2-D Legendre多项式和2-D自适应Legendre多项式。此外,已经测试了不同图像扫描方法的性能。为了最大程度地减小近似多项式输出与原始像素灰度之间的差异,已对结果进行了比较,包括峰信噪比(PSNR),标称压缩率(NCR),平均结构相似度(MSSIM)和压缩率。水平。

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