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MR KLEAN: a Generalized Acquisition-agnostic LLR k-Space Denoising Method for High-dimensional Imaging.
Biorxiv : the Preprint Server for Biology
|February 6, 2026
Summary
MR KLEAN is a novel k-space denoising method that improves MRI quality across various acquisition and reconstruction techniques. This framework enhances signal-to-noise ratio and preserves temporal information in dynamic imaging.
Area of Science:
- Magnetic Resonance Imaging (MRI)
- Medical Imaging
- Signal Processing
Background:
- Accelerated MRI acquisitions are often limited by thermal noise, impacting image quality.
- Existing image-domain denoising methods struggle with non-Cartesian sampling and advanced reconstructions due to noise distribution assumptions.
- There is a need for denoising techniques that are independent of acquisition trajectory and reconstruction strategy.
Purpose of the Study:
- Introduce MR KLEAN, a k-space low-rank denoising framework.
- Develop a method agnostic to MRI acquisition trajectory and reconstruction strategy.
- Address limitations of current denoising methods in high-dimensional and dynamic MRI.
Main Methods:
- MR KLEAN exploits locally low-rank structure in multichannel, high-dimensional k-space data.
- Data are prewhitened, and Casorati matrices from local k-space patches are denoised using singular-value thresholding.
- Thresholds are determined via Monte-Carlo simulations based on known noise statistics.
Main Results:
- MR KLEAN significantly increased SNR and CNR in phantom studies.
- In vivo ASL imaging showed reduced noise, improved relative SNR, and enhanced functional connectivity analysis.
- Accelerated cardiac cine imaging demonstrated noise reduction and improved delineation of anatomical features with preserved temporal fidelity.
Conclusions:
- MR KLEAN offers robust, acquisition- and reconstruction-agnostic k-space denoising.
- The method improves MRI image quality and enables flexible spatial-temporal trade-offs.
- High-dimensional k-space data possess intrinsic low-rank structure, even with temporal signal variations.
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