Removal of Gaussian noise from stationary image using shift invariant wavelet transform

Vikas Gupta, R. Mahle, Ashish Shukla
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引用次数: 4

Abstract

Discrete wavelet transform (DWT) has gained widespread recognition and popularity in image processing due to its ability of capturing energy of signal in a few energy transform value. As well as it has also ability to underline and represent time-varying spectral properties of many transient and other nonstationary signals. In DWT denoising is done only in detail coefficient, this offer advantage of smoothness and adaption. However DWT has a lack of shift invariance. This shift-variance is a major problem with the use of DWT for transient signal analysis and pattern recognition applications. Denoising of images with the DWT some time also give visual artifacts due to Gibbs phenomena in neighbourhood of discontinuities. In this paper, a shift-invariant analysis scheme is proposed for removing of additive Gaussian noise in stationary image. An investigation has been made on discrete wavelet transform with shift invariant in terms of PSNR and visual performance.
用移不变小波变换去除平稳图像中的高斯噪声
离散小波变换(DWT)由于能够在几个能量变换值中捕获信号的能量,在图像处理中得到了广泛的认可和应用。此外,它还具有强调和表示许多瞬态和其他非平稳信号的时变频谱特性的能力。在小波变换中,只对细节系数进行去噪,具有平滑和自适应的优点。然而,DWT缺乏移位不变性。这种移位方差是在瞬态信号分析和模式识别应用中使用DWT的主要问题。用小波变换对图像进行去噪时,由于不连续邻域的吉布斯现象也会产生视觉伪影。本文提出了一种去除静止图像中加性高斯噪声的移不变分析方法。从信噪比和视觉性能两方面研究了具有平移不变量的离散小波变换。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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