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Uncertainty-Aware Null Space Networks for Data-Consistent Image Reconstruction
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Reconstructing an image from noisy and incomplete measurements is a central task in several image processing applications. In recent years, state-of-the-art reconstruction methods have been developed based on recent advances in deep learning. Especially for highly underdetermined problems, maintaining data consistency is a key goal. This can be achieved either by iterative network architectures or by a subsequent projection of the network reconstruction. However, for such approaches to be used in safety-critical domains such as medical imaging, the network reconstruction should not only provide the user with a reconstructed image, but also with some level of confidence in the reconstruction. In order to meet these two key requirements, this paper combines deep null-space networks with uncertainty quantification. Evaluation of the proposed method includes image reconstruction from undersampled Radon measurements on a toy CT dataset and accelerated MRI reconstruction on the fastMRI dataset. This work is the first approach to solving inverse problems that additionally models data-dependent uncertainty by estimating an input-dependent scale map, providing a robust assessment of reconstruction quality.
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Cited by 1 Pith paper
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Projection-Based Correction for Enhancing Deep Inverse Networks
A projection step that forces a deep network's reconstruction to satisfy y = Ax gives small PSNR gains in low-noise imaging tests, but the supporting theory is a restatement of the definition of a well-trained network.
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