Steerable Conditional Diffusion for Out-of-Distribution Adaptation in Imaging Inverse Problems
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Abstract
Denoising diffusion models have emerged as the go-to framework for solving inverse problems in imaging. A critical concern regarding these models is their performance on out-of-distribution (OOD) tasks, which remains an under-explored challenge. Realistic reconstructions inconsistent with the measured data can be generated, hallucinating image features that are uniquely present in the training dataset. To simultaneously enforce data-consistency and leverage data-driven priors, we introduce a novel sampling framework called Steerable Conditional Diffusion. This framework adapts the denoising network specifically to the available measured data. Utilising our proposed method, we achieve substantial enhancements in OOD performance across diverse imaging modalities, advancing the robust deployment of denoising diffusion models in real-world applications.Keywords
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This publication has 12 references indexed in Scilit:
- An Educated Warm Start for Deep Image Prior-Based Micro CT ReconstructionIEEE Transactions on Computational Imaging, 2022
- Deep Generative Models and Inverse Problems2022
- Score-based diffusion models for accelerated MRIMedical Image Analysis, 2022
- LoDoPaB-CT, a benchmark dataset for low-dose computed tomography reconstructionScientific Data, 2021
- Deep learning for tomographic image reconstructionNature Machine Intelligence, 2020
- Computed tomography reconstruction using deep image prior and learned reconstruction methodsInverse Problems, 2020
- On instabilities of deep learning in image reconstruction and the potential costs of AIProceedings of the National Academy of Sciences, 2020
- A deep convolutional neural network using directional wavelets for low‐dose X‐ray CT reconstructionMedical Physics, 2017
- ESPIRiT—an eigenvalue approach to autocalibrating parallel MRI: Where SENSE meets GRAPPAMagnetic Resonance in Medicine, 2013
- Nonlinear total variation based noise removal algorithmsPhysica D: Nonlinear Phenomena, 1992