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首页> 外文期刊>International Journal of Wavelets, Multiresolution and Information Processing >THE CONSTRUCTION OF MULTIWAVELET BI-FRAMES AND APPLICATIONS TO VARIATIONAL IMAGE DENOISING
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THE CONSTRUCTION OF MULTIWAVELET BI-FRAMES AND APPLICATIONS TO VARIATIONAL IMAGE DENOISING

机译:多小波双帧的构建及其在可变图像去噪中的应用

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摘要

We remove noise from images by solving a parameter depending variational problem. The choice of the parameter is essential for the success of the approach, and in order to compute a solution, the problem must be discretized. It is commonly known that the parameter choice according to the H-curve criterion performs well in combination with discretizations derived from a dyadic orthonormal wavelet basis. However, the concept of orthonormal wavelet bases is restrictive and bears limitations. In order to have a more flexible tool, we construct new nondyadic wavelet bi-frames by convolving scalar wavelets with wavelet vectors. We discretize the variational problem by these new biframes, and we verify that the H-curve method performs well for this much more flexible discretization technique.
机译:我们通过解决参数变化问题来消除图像中的噪声。参数的选择对于方法的成功至关重要,并且为了计算解决方案,必须将问题离散化。众所周知,结合H曲线标准的参数选择与从二元正交小波基导出的离散化效果很好。但是,正交小波基的概念是限制性的并且有局限性。为了拥有更灵活的工具,我们通过将标量小波与小波矢量卷积来构造新的非二进小波双帧。我们通过这些新的双帧离散化了变分问题,并且我们验证了H曲线方法对于这种更加灵活的离散化技术表现良好。

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