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MRF based construction of statistical operator and its application

机译:基于MRF的统计算子构造及其应用

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摘要

Based on the Markov random field (MRF) theory, a new nonlinear operator is defined according to the statistical information in the image, and the corresponding 2D nonlinear wavelet transform is also provided. It is proved that many detail coefficients being zero (or almost zero) in the smooth gray-level variation areas can be achieved under the conditional probability density function in MRF model, which shows that this operator is suitable for the task of image compression, especially for lossless coding applications. Experimental results using several test images indicate good performances of the proposed method with the smaller entropy for the compound and smooth medical images with respect to the other nonlinear transform methods based on median and morphological operator and some well-known linear lifting wavelet transform methods (5/3, 9/7, and S+P).
机译:基于马尔可夫随机场(MRF)理论,根据图像中的统计信息定义了一个新的非线性算子,并提供了相应的二维非线性小波变换。实践证明,在MRF模型的条件概率密度函数下,可以实现平滑灰度变化区域中许多细节系数为零(或几乎为零),这表明该算子特别适合图像压缩任务。适用于无损编码应用。使用多个测试图像的实验结果表明,相对于其他基于中位数和形态算子的非线性变换方法以及一些著名的线性提升小波变换方法,该方法在复合图像和平滑医学图像上具有较小的熵,具有良好的性能(5 / 3、9 / 7和S + P)。

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