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Deep Graph Laplacian Regularization for Robust Denoising of Real Images

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arxiv 1807.11637 v3 pith:N5JKKC65 submitted 2018-07-31 cs.CV

classification cs.CV
keywords imageapproachesdenoisinggraphrealdeeplaplacianlearning
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Recent developments in deep learning have revolutionized the paradigm of image restoration. However, its applications on real image denoising are still limited, due to its sensitivity to training data and the complex nature of real image noise. In this work, we combine the robustness merit of model-based approaches and the learning power of data-driven approaches for real image denoising. Specifically, by integrating graph Laplacian regularization as a trainable module into a deep learning framework, we are less susceptible to overfitting than pure CNN-based approaches, achieving higher robustness to small datasets and cross-domain denoising. First, a sparse neighborhood graph is built from the output of a convolutional neural network (CNN). Then the image is restored by solving an unconstrained quadratic programming problem, using a corresponding graph Laplacian regularizer as a prior term. The proposed restoration pipeline is fully differentiable and hence can be end-to-end trained. Experimental results demonstrate that our work is less prone to overfitting given small training data. It is also endowed with strong cross-domain generalization power, outperforming the state-of-the-art approaches by a remarkable margin.

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Cited by 2 Pith papers

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  1. Unrolling a Graph-Laplacian Denoiser Realizes Only Compositions of Polynomial Graph Filters

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    An unrolled graph denoiser combining a truncated Taylor expansion with fixed-step conjugate gradient is proven to realize only polynomial graph filters of degree at most K(m-1), a measure-zero subset of its nominal de...

  2. Discrete Laplace Operator Estimation for Dynamic 3D Reconstruction

    cs.CV 2019-08 conditional novelty 6.0 of 10

    Jointly estimating 3D geometry and a discrete Laplace operator enables dynamic 3D reconstruction from unsynchronized multi-view images.

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