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Diffusion filtering in image processing based on wavelet transform

机译:基于小波变换的图像处理中的扩散滤波

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The nonlinear diffusion filtering in image processing bases on the heat diffusion equations. Its key is the control of diffusion amount. In the previous models, the dif-fusivity depends on the gradients of images. So it is easily affected by noises. This paper first gives a new multiscale computational technique for diffusivity. Then we proposed a class of nonlinear wavelet diffusion (NWD) models that are used to restore images. The NWD model has strong ability to resist noise. But it, like the previous models, requires higher computational effort. Thus, by simplifying the NWD, we establish linear wavelet diffusion (LWD) models that consist of advection and diffusion. Since there exists the ad-vection, the LWD filter is anisotropic, and hence can well preserve edges although the diffusion at edges is isotropic. The advantage is that the LWD model is easy to be analyzed and has lesser computational load. Finally, a variety of numerical experiments compared with the previous model are shown.
机译:图像处理中的非线性扩散滤波基于热扩散方程。其关键是扩散量的控制。在以前的模型中,扩散性取决于图像的梯度。因此很容易受到噪音的影响。本文首先给出了一种新的扩散系数的多尺度计算技术。然后,我们提出了一类用于还原图像的非线性小波扩散(NWD)模型。 NWD模型具有强大的抗噪能力。但是,像以前的模型一样,它需要更多的计算工作。因此,通过简化NWD,我们建立了由平流和扩散组成的线性小波扩散(LWD)模型。由于存在平流,LWD滤波器是各向异性的,因此尽管边缘处的扩散是各向同性的,但可以很好地保留边缘。优点是LWD模型易于分析并且计算量较小。最后,显示了与先前模型相比的各种数值实验。

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