Stacked autoencoders trained in two stages reduce noise in mathematical and geophysical signals by learning a lower-dimensional representation that reconstructs the clean component.
Image denoising with multi-layer perceptrons, part 1: comparison with existing algorithms and with bounds
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abstract
Image denoising can be described as the problem of mapping from a noisy image to a noise-free image. The best currently available denoising methods approximate this mapping with cleverly engineered algorithms. In this work we attempt to learn this mapping directly with plain multi layer perceptrons (MLP) applied to image patches. We will show that by training on large image databases we are able to outperform the current state-of-the-art image denoising methods. In addition, our method achieves results that are superior to one type of theoretical bound and goes a large way toward closing the gap with a second type of theoretical bound. Our approach is easily adapted to less extensively studied types of noise, such as mixed Poisson-Gaussian noise, JPEG artifacts, salt-and-pepper noise and noise resembling stripes, for which we achieve excellent results as well. We will show that combining a block-matching procedure with MLPs can further improve the results on certain images. In a second paper, we detail the training trade-offs and the inner mechanisms of our MLPs.
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eess.SP 1years
2019 1verdicts
UNVERDICTED 1representative citing papers
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Stacked autoencoders based machine learning for noise reduction and signal reconstruction in geophysical data
Stacked autoencoders trained in two stages reduce noise in mathematical and geophysical signals by learning a lower-dimensional representation that reconstructs the clean component.