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Noise Removal for Degraded Images by IBS Shrink Method in Multiwavelet Domain

机译:IBS收缩法在多小波域中去除降噪图像

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摘要

The wavelet transform has been used for image compression, image restoration, signal processing, and pattern recognition. In most cases, processing is performed with a scalar wavelet using one scaling function. However, the scalar wavelet has the deficiency that the properties of shortness of support, regularity, orthogonality, and high vanishing moment are not shared at the same time. Recently, the multiwavelet, consisting of several scaling functions and several wavelet functions, has been proposed. Since several input data are obtained by preprocessing in the multiwavelet transform, many studies of applications of the multiwavelet in the fields of signal processing and image processing are being carried out. Many engineering achievements have been reported. However, little has been reported on the use of multiwavelets for restoration of degraded images. This is a research field with prospects for future growth. In the present research, a threshold shrinking method is proposed in which different threshold values are used for the horizontal, vertical, and diagonal directions at each level and also within the same level in the multiwavelet domain for degraded images with superimposed Gaussian noise. The effectiveness of the proposed method is demonstrated by a computer simulation.
机译:小波变换已用于图像压缩,图像恢复,信号处理和模式识别。在大多数情况下,使用一个缩放函数对标量小波进行处理。但是,标量小波的缺点是不能同时共享支撑短,规则性,正交性和高消失矩的特性。最近,已经提出了由几个缩放函数和几个小波函数组成的多小波。由于在多小波变换中通过预处理获得了多个输入数据,因此正在对多小波在信号处理和图像处理领域中的应用进行许多研究。已经报道了许多工程成就。但是,关于使用多小波恢复退化图像的报道很少。这是一个具有未来增长前景的研究领域。在本研究中,提出了一种阈值收缩方法,其中对于叠加高斯噪声的降级图像,在多小波域的每个级别以及同一级别内的水平,垂直和对角线方向使用不同的阈值。通过计算机仿真证明了该方法的有效性。

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