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On a nonlinear mean and its application to image compression using multiresolution schemes

机译:非线性均值及其在使用多分辨率方案的图像压缩中的应用

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摘要

This paper is devoted to the compression of colour images using a new nonlinear cell-average multiresolution scheme. The aim is to obtain similar compression properties as linear multiresolution schemes but eliminating the classical Gibbs phenomenon of this type of reconstructions near the edges. The algorithm is based on a nonlinear reconstruction operator (using a nonlinear trigonometric mean). The new reconstruction is third-order accurate in smooth regions and adapted to the presence of discontinuities. The data used are always centred with optimal support. Some theoretical properties of this scheme are analysed (order of approximation, convergence, elimination of Gibbs effect and stability).
机译:本文致力于使用一种新的非线性像元平均多分辨率方案对彩色图像进行压缩。目的是获得与线性多分辨率方案相似的压缩特性,但消除边缘附近这种类型的重构的经典吉布斯现象。该算法基于非线性重建算子(使用非线性三角均值)。新的重建在平滑区域中是三阶精确的,并且适合于不连续的存在。使用的数据始终以最佳支持为中心。分析了该方案的一些理论特性(逼近,收敛,消除吉布斯效应的顺序和稳定性)。

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