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Well-designed k-space coverage is important for good MRI denoising.
Jiayang Wang1, Justin P Haldar2
1Signal and Image Processing Institute, Ming Hsieh Department of Electrical and Computer Engineering, University of Southern California, 3740 McClintock Ave, EEB 400, Los Angeles, CA, 90089, USA. jiayangw@usc.edu.
Optimizing k-space coverage by reducing spatial resolution significantly enhances modern MRI denoising performance. This strategy improves signal-to-noise ratio (SNR), making advanced methods competitive with simpler techniques.
Area of Science:
- Medical Imaging
- Computational MRI
- Signal Processing
Background:
- Modern MRI denoising often assumes fixed k-space coverage.
- Prior work explored modifying k-space coverage (e.g., reducing resolution) to boost SNR.
- This study examines if k-space modifications benefit current denoising techniques.
Purpose of the Study:
- To investigate the impact of k-space coverage modifications on advanced MRI denoising.
- To determine if optimizing k-space patterns enhances denoising performance.
- To compare optimized vs. naive coverage strategies for denoising.
Main Methods:
- Simulated noisy MRI data were used for optimization.
- K-space coverage and averaging patterns were optimized for U-Net and parallel imaging with total variation regularization.
- Performance was assessed using normalized root-mean-squared error (NRMSE) and structural similarity (SSIM).
Main Results:
- Reducing spatial resolution in MRI acquisition substantially improves denoising performance (quantitative and qualitative).
- Optimized k-space coverage with linear filtering/apodization achieved results comparable to advanced methods using higher-resolution naive coverage.
- Signal-to-noise ratio (SNR) gains from resolution reduction are key to enhanced denoising.
Conclusions:
- Traditional MRI acquisition principles (trading resolution for SNR) remain relevant for computational denoising.
- Optimization of k-space coverage and denoising methods can be complex.
- NRMSE and SSIM metrics show limited sensitivity to spatial resolution changes, complicating optimization.
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