Improvement of Image Compression by Changing the Mathematical Equation Style in Communication Systems

Riyadh M. Al-Saleem, Yasameen A. Ghani, Shihab A. Shawkat
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Abstract

Compression is an essential process to reduce the amount of information by reducing the number of bits; this process is necessary for uploading images, audio, video, storage services, and TV transmission. In this paper, image compressions with losses from this action will be shown for some common patterns. The compression process uses different mathematical equations that have different methods and efficiencies, so some common mathematical methods for each style are presented taking into consideration the pros and cons of each method. In this paper, it is demonstrated that there is a quality improvement by applying anisotropic interpolation to edge enhancement for its ability to satisfy the dispersed data of the propagation process, which leads to faster compression due to concern for optimum quality rather than fast algorithms. The test images for these patterns showed a discrepancy in the image resolution when the compression coefficient was increased, as the results using three types of image compression methods proved a clear superiority when using “partial differential equations (PDE)”.
通过改变通信系统中的数学方程样式来改进图像压缩
压缩是通过减少比特数来减少信息量的基本过程;此过程是上传图像、音频、视频、存储服务和电视传输所必需的。在本文中,将显示一些常见模式的图像压缩与此操作的损失。压缩过程使用不同的数学方程,这些方程具有不同的方法和效率,因此在考虑每种方法的优缺点的情况下,给出了每种风格的一些常用数学方法。在本文中,证明了将各向异性插值应用于边缘增强可以提高质量,因为它能够满足传播过程中的分散数据,由于关注最佳质量而不是快速算法,从而导致更快的压缩。当压缩系数增大时,这三种图像压缩方法的图像分辨率存在差异,使用“偏微分方程(PDE)”时,三种图像压缩方法的结果都具有明显的优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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