Fuzzy Joint Gaussian-Impulsive Noise Removal Using Joint Distribution Modelling in Sparse Domain

Fuzzy Joint Gaussian-Impulsive Noise Removal Using Joint Distribution Modelling in Sparse Domain

V. V. Satyanarayana Tallapragada, D. Venkat Reddy, Suresh Varma K. N. V.
Copyright: © 2022 |Pages: 15
DOI: 10.4018/IJFSA.312216
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Abstract

Image denoising is trivial. It is considered that when multiple sources of noise act simultaneously such a task tends to be more critical. The distribution of resulting noise will possess irregular structure with heavy tail leading to fuzzy in detection and removal of noise from images. Most mixed noise removal schemes first detect the pixels with noise attack and then attempt to remove the noise. The proposed scheme is a single phase mechanism where the noise detection phase is absent. The proposed scheme uses sparse coding as a base and modifies the weight of the fidelity term so that the heavy tail of mixed noise distribution is approximated to Gaussian distribution. The simulation results prove the superiority of the proposed scheme using peak signal to noise ratio and feature similarity index. Results show that in the severe mixed noise case a PSNR improvement of 1% is achieved, whereas in the intermediate and little mixed noise cases a PSNR improvement of about 4% and 5% ae achieved.
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1. Introduction

Noise will be introduced in a natural image during acquisition and transmission. The noise added during acquisition is generally related to the acquisition device faults and misalignments. Though, there is a significant amount of noise that is being added during the acquisition, the total noise is generally attributed to the channel for better interpretation. Compared to the noise during acquisition, the noise that is added during transmission is non-deterministic. Denoising is the activity of retrieving the best estimate of original image from the noisy image. This kind of retrieval is possible and become easy when the noise distribution is known to the denoising process. Additive White Gaussian Noise (AWGN) is one of the popular noise kinds that arises due to electron motion with thermal fluctuations in electronic circuits (Li, R., & Zhang, Y. J. 2003). Impulsive Noise (IN) is another important image noise type that arises duo to memory location errors in memory system, camera sensor pixels and transmission bit errors (Yan, M. 2013). Many works are available in the literature that treat either AWGN or Impulsive noise (Ko et al., 1991), (Youssef et al., 2015) (Kim et al., 2020), (Xu et al., 2020), (Jung et al. 2020) (Chen et al. 2001) (Sunkara et al., 2013) (Dong et al., 2007) (Zhong et al., 2021) (Xiong et al., 2011). A noise source can’t be of a single type. A mixed noise which a combination of large number of noise sources of same and non-same type is very common in practice. In addition to these schemes, schemes that handle mixed noise are also proposed in the literature (Rodríguez et al., 2012) (Dong, B et al., 2012) (Liu, J et al., 2012) (Zhuang et al., 2020) (Jiang, J et al., 2014) (Pitas, I. 1990).

As mentioned earlier, impulsive noise introduces pixel variations. Median filters and other non-linear filtering techniques are widely used to handle the impulsive noise (Sunkara, J. K et al., 2017). The median filtering does not tend to detect noisy pixels and applied the denoising to each pixel. Apart from this, the median filtering destroys the local structures of the image. This effect increases in proportion with the density of impulsive noise.

Modifications of median filtering like weighted median filtering Brownrigg, D. R. (1984), center weighted median filtering (Youssef et al., 2015) and multi-state median filtering (Hwang, H. et al., 1995) perform denoising by not considering whether a pixel is corrupted by impulsive noise. The better alternative way of performing denoising is to detect the pixels corrupted by noise and then process these pixels and leave the remaining pixels as it is. These schemes are termed as representative schemes in the literature. Representative median filtering schemes like adaptive median filtering (Sun, T. et al., 1994), switching median filtering (Sunkara, J. K et al.,) and directional weighted median filtering detects the noisy pixels and process them.

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