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Use of second-order derivative-based smoothness measure for error concealment in transform-based codecs

机译:基于二阶导数的平滑度度量在基于变换的编解码器中的错误隐藏中的使用

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Abstract: In this paper, we study the recovery of lost or erroneous transform coefficients in image communication systems employing block transform codecs. Previously, Wang et al. have developed a technique that exploits the smoothness property of image signals, and recovered the damaged blocks by maximizing a smoothness measure. There the first order derivative was used as the smoothness measure, which can lead to the blurring of sharp edges. In order to alleviate the edge blurring problem of this method, in this paper, we study the use of second order derivatives as the smoothness measure, including the quadratic variation and the Laplacian operators. Our simulation results show that a weighted combination of the quadratic variation and the Laplacian operator can significantly reduce the blurring across the edges while enforcing smoothness along the edges.!8
机译:摘要:在本文中,我们研究了采用块变换编解码器的图像通信系统中丢失或错误的变换系数的恢复。此前,Wang等。已经开发出一种利用图像信号的平滑性的技术,并通过最大化平滑度的措施来恢复损坏的块。在那里使用一阶导数作为平滑度度量,这会导致尖锐边缘的模糊。为了减轻该方法的边缘模糊问题,在本文中,我们研究了使用二阶导数作为平滑度度量,包括二次方差和Laplacian算子。我们的仿真结果表明,二次方差和Laplacian算子的加权组合可以显着减少边缘的模糊,同时增强沿边缘的平滑度!8

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