Abstract

This paper proposes a new algorithm based on low-rank matrix recovery to remove salt & pepper noise from surveillance video. Unlike single image denoising techniques, noise removal from video sequences aims to utilize both temporal and spatial information. By grouping neighboring frames based on similarities of the whole images in the temporal domain, we formulate the problem of removing salt & pepper noise from a video tracking sequence as a low- rank matrix recovery problem. The resulting nuclear norm and L1-norm related minimization problems can be eciently solved by many recently developed methods. To determine the low-rank matrix, we use an averaging method based on other similar images. Our method can not only remove noise but also preserve edges and details. The performance of our proposed approach compares favorably to that of existing algorithms and gives better PSNR and SSIM results.

Highlights

  • Due to the popularity of webcams and mobile phone cameras, image denoising is still an important problem of interest

  • Given the high speed of video capture, video data is more likely to be noisy than single images

  • This paper proposes a robust video denoising method capable of removing salt & pepper noise from video data using information in both spatial and temporal domains

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Summary

Introduction

Due to the popularity of webcams and mobile phone cameras, image denoising is still an important problem of interest. Many existing algorithms for removing salt & pepper noise from sequences use a single-image denoising method on each frame of video [7]. Such methods do not take advantage of the information in the temporal domain. Patch-based non-local schemes are promising and provide very impressive denoising results, but the patch size must be selected carefully via many experimental tests—it depends on the object to be dealt with and the noise level This method groups many patches based on similarity, which should be evaluated by some measurement, but this may be degraded by the impact of noise. The denoised results can be obtained with less computation

Related work
The motivation and our work
Problem formulation
Image groups and forming the degraded matrix
Denoising the image matrix
Experiments
Conclusions
Method Miss
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