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Physics-guided self-supervised learning: Demonstration for generalized RF pulse design

delete2024-10-09
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OA
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A
Albert Jang
X
Xingxin He
F
Fang Liu *
DOI:10.1002/mrm.30307delete
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摘要

摘要

En 中文
Purpose: To introduce a new method for generalized RF pulse design using physics-guided self-supervised learning (GPS), which uses the Bloch equations as the guiding physics model. Theory and Methods: The GPS framework consists of a neural network module and a physics module, where the physics module is a Bloch simulator for MRI applications. For RF pulse design, the neural network module maps an input target profile to an RF pulse, which is subsequently loaded into the physics module. Through the supervision of the physics module, the neural network module designs an RF pulse corresponding to the target profile. GPS was applied to design 1D selective, B-1-insensitive, saturation, and multidimensional RF pulses, each conventionally requiring dedicated design algorithms. We further demonstrate our method's flexibility and versatility by compensating for experimental and scanner imperfections through online adaptation. Results: Both simulations and experiments show that GPS can design a variety of RF pulses with corresponding profiles that agree well with the target input. Despite these verifications, GPS-designed pulses have unique differences compared to conventional designs, such as achieving B-1-insensitivity using different mechanisms and using non-sampled regions of the conventional design to lower its peak power. Experiments, both ex vivo and in vivo, further verify that it can also be used for online adaptation to correct system imperfections, such as B-0/B-1(+) inhomogeneity. Conclusion: This work demonstrates the generalizability, versatility, and flexibility of the GPSmethod for designing RF pulses and showcases its utility in several applications.
Keyword:
Bloch equations
deep learning
GPS
online adaptation
RF pulse
self-supervised learning

期刊

Magnetic Resonance in Medicine 封面图
Magnetic Resonance in Medicine
IF:
3
论文数:
1.2W
被引数:
3.1W

机构

H
Harvard University
学者数:
26.5W
论文数: 22.0W
被引数: 28.7W
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