An algorithm for improving Non-Local Means operators via low-rank approximation
Victor May, Yosi Keller, Nir Sharon, Yoel Shkolnisky

TL;DR
This paper introduces a low-rank approximation technique for Non-Local Means operators, enhancing noise reduction in image denoising by applying spectral filtering and Chebyshev polynomial implementation.
Contribution
The paper proposes a novel low-rank spectral filtering method to improve Non-Local Means operators, with efficient Chebyshev polynomial implementation for natural image denoising.
Findings
Enhanced noise robustness in denoising results
Efficient implementation using Chebyshev polynomials
Competitive performance compared to leading methods
Abstract
We present a method for improving a Non Local Means operator by computing its low-rank approximation. The low-rank operator is constructed by applying a filter to the spectrum of the original Non Local Means operator. This results in an operator which is less sensitive to noise while preserving important properties of the original operator. The method is efficiently implemented based on Chebyshev polynomials and is demonstrated on the application of natural images denoising. For this application, we provide a comprehensive comparison of our method with leading denoising methods.
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Taxonomy
TopicsImage and Signal Denoising Methods · Sparse and Compressive Sensing Techniques · Advanced Image Fusion Techniques
