A Scalable Training Strategy for Blind Multi-Distribution Noise Removal
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Abstract (arXiv)
Despite recent advances, developing general-purpose universal denoising and artifact-removal networks remains largely an open problem: Given fixed network weights, one inherently trades-off specialization at one task (e.g.,~removing Poisson noise) for performance at another (e.g.,~removing speckle noise). In addition, training such a network is challenging due to the curse of dimensionality: As one increases the dimensions of the specification-space (i.e.,~the number of parameters needed to describe the noise distribution) the number of unique specifications one needs to train for grows exponentially. Uniformly sampling this space will result in a network that does well at very challenging problem specifications but poorly at easy problem specifications, where even large errors will have a small effect on the overall mean squared error. In this work we propose training denoising networks using an adaptive-sampling/active-learning strategy. Our work improves upon a recently proposed universal denoiser training strategy by extending these results to higher dimensions and by incorporating a polynomial approximation of the true specification-loss landscape. This approximation allows us to reduce training times by almost two orders of magnitude. We test our method on simulated joint Poisson-Gaussian-Speckle noise and demonstrate that with our proposed training strategy, a single blind, generalist denoiser network can achieve peak signal-to-noise ratios within a uniform bound of specialized denoiser networks across a large range of operating conditions. We also capture a small dataset of images with varying amounts of joint Poisson-Gaussian-Speckle noise and demonstrate that a universal denoiser trained using our adaptive-sampling strategy outperforms uniformly trained baselines.
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References · 15
- 2014Adam: A Method for Stochastic Optimizationcited by 36,960
- 2017Enhanced Deep Residual Networks for Single Image Super-Resolutioncited by 1,543
- 2016Beyond a Gaussian Denoiser: Residual Learning of Deep CNN for Image Denoisingcited by 1,352
- 2017FFDNet: Toward a Fast and Flexible Solution for CNN based Image Denoisingcited by 509
- 2020Plug-and-Play Image Restoration with Deep Denoiser Priorcited by 467
- 2016The Little Engine that Could: Regularization by Denoising (RED)cited by 303
- 2020Deep Learning Techniques for Inverse Problems in Imagingcited by 290
- 2018Unprocessing Images for Learned Raw Denoisingcited by 250
- 2019Robust and interpretable blind image denoising via bias-free convolutional neural networkscited by 87
- 2021Stochastic Image Denoising by Sampling from the Posterior Distributioncited by 45
- 2020One Size Fits All: Can We Train One Denoiser for All Noise Levels?cited by 10
- 2022Computing Multiple Image Reconstructions with a Single Hypernetworkcited by 7
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