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MRI RECOVERY WITH A SELF-CALIBRATED DENOISER
Sizhuo Liu1, Philip Schniter2, Rizwan Ahmad1
1Department of Biomedical Engineering, Ohio State University, Columbus OH, 43210, USA.
Summary
We introduce Recovery with a Self-Calibrated Denoiser (ReSiDe), a novel plug-and-play method for MRI reconstruction. ReSiDe trains its denoiser using only the incomplete measurement data, eliminating the need for extensive training datasets.
Area of Science:
- Medical Imaging
- Signal Processing
- Machine Learning
Background:
- Plug-and-play (PnP) methods utilize application-specific denoisers for inverse problems like MRI reconstruction.
- Training these denoisers often requires substantial data, which is frequently unavailable for specific applications.
Purpose of the Study:
- To propose a novel PnP-inspired method for image reconstruction that bypasses the need for external training data.
- To develop a self-supervised approach for training the denoiser using only the acquired incomplete measurements.
Main Methods:
- The proposed method, Recovery with a Self-Calibrated Denoiser (ReSiDe), trains the denoiser iteratively from image patches within the reconstruction process.
- Both denoiser training and denoising subroutine calls are integrated into each iteration of the PnP algorithm.
- Validation involved comparing ReSiDe against compressed sensing and a PnP method with BM3D denoising on single-coil MRI brain data.
Main Results:
- ReSiDe demonstrates a progressive refinement of the reconstructed MRI images through its iterative self-supervised training approach.
- The method successfully reconstructs images without requiring a separate dataset for denoiser training.
- Comparative analysis showed the performance of ReSiDe against established reconstruction techniques.
Conclusions:
- ReSiDe offers a viable solution for MRI reconstruction when training data is scarce, leveraging a self-supervised denoiser.
- The method's PnP-inspired framework enables efficient and progressive image refinement.
- This self-supervised approach advances the applicability of PnP methods in data-limited inverse problems.
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