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Image denoising algorithm with a three-dimensional grid system of coupled nonlinear elements

机译:具有耦合非线性元素三维网格系统的图像去噪算法

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This paper presents an image denoising algorithm with a three-dimensional grid system of coupled nonlinear elements. The system consists of a two-dimensional image grid and a one-dimensional grid representing a quantized image brightness. At each grid point, a FitzHugh-Nagumo type nonlinear element is placed and coupled with other elements placed at its nearest neighboring grid points. The FitzHugh-Nagumo element is described with a set of time-evolving ordinary differential equations, and is tuned to be excitable. When we externally stimulate the grid system with an image brightness distribution, we could observe that noise in the distribution was reduced and signal was strengthened as time proceeds. Thus, the image denoising algorithm utilizes this property of the grid system, in which we propose to modify external stimuli so as to have broad Gaussian distributions. We confirm performance of the algorithm on artificial and real images in comparison with two classical algorithms of a diffusion equation and median filtering.
机译:本文提出一种图像去噪算法耦合的非线性元件的三维网格系统。该系统包括一个二维图像网格和表示量化的图像的亮度的一维网格。在每个网格点,耦合FitzHugh-南云型非线性元件被放置并与放置在其最接近的相邻网格点的其他元件。所述耦合FitzHugh-南云元件与一组时间演变的常微分方程的描述,并且被调谐到是可激发的。当我们在外部刺激的网格系统与图像的亮度分布,我们可以观察在分配的噪声降低和信号得到加强随着时间的前进。因此,图像去噪算法利用网格系统,其中,我们建议修改的外部刺激,从而具有广泛的高斯分布的这种特性。我们确认与扩散方程和中值滤波两种经典算法相比,人工和真实图像算法的性能。

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