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Flow-QSM: bridging learned priors and physical models for quantitative susceptibility mapping.
Haoming Qin1, Yutao Chen1, Lijun Bao1
1Department of Electronic Science, Fujian Provincial Key Laboratory of Plasma and Magnetic Resonance, Xiamen University, Xiamen 361005, People's Republic of China.
Flow-QSM enhances Quantitative Susceptibility Mapping (QSM) using a novel physics-guided framework. This approach improves accuracy and reduces artifacts in magnetic resonance imaging, offering a more reliable method for susceptibility mapping.
Area of Science:
- Medical Imaging
- Computational Physics
- Machine Learning
Background:
- Quantitative Susceptibility Mapping (QSM) quantifies tissue magnetic susceptibility using MRI.
- Current QSM methods face limitations due to ill-posed inverse problems and lack of generalizable priors.
- Accuracy is fundamentally limited by non-local dipole kernels and prior knowledge.
Purpose of the Study:
- To introduce Flow-QSM, a physics-guided conditional flow-matching framework for efficient and accurate QSM reconstruction.
- To develop a method that balances data fidelity with learned anatomical constraints for improved QSM.
- To address the challenges of ill-posed inverse problems in computational imaging.
Main Methods:
- Learned a generative prior of susceptibility maps via unconditional flow matching.
- Employed a physics-guided reverse sampling process conditioning the prior with the physical forward model.
- Utilized a customized architecture with patch-wise positional encoding and dual branch skip-backbone modulation.
Main Results:
- Flow-QSM demonstrated improved accuracy and artifact suppression compared to existing QSM methods on in vivo human brain datasets.
- Consistent performance was observed across high-resolution, clinical, and out-of-domain datasets.
- The method maintains efficient inference times.
Conclusions:
- Flow-QSM offers a unified probabilistic framework integrating learned priors with physics-based constraints for susceptibility mapping.
- The approach provides a flexible and principled strategy for solving ill-posed inverse problems in imaging.
- This method advances the field of quantitative susceptibility mapping with improved accuracy and efficiency.
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