2021
DOI: 10.1073/pnas.2020516118
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Automated design of pulse sequences for magnetic resonance fingerprinting using physics-inspired optimization

Abstract: Magnetic resonance fingerprinting (MRF) is a method to extract quantitative tissue properties such as T1 and T2 relaxation rates from arbitrary pulse sequences using conventional MRI hardware. MRF pulse sequences have thousands of tunable parameters, which can be chosen to maximize precision and minimize scan time. Here, we perform de novo automated design of MRF pulse sequences by applying physics-inspired optimization heuristics. Our experimental data suggest that systematic errors dominate over random error… Show more

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Cited by 27 publications
(43 citation statements)
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“…The mdMRF pulse sequence can also be further optimized because the current implementations, including excitations, timing, location, and values of the preparation modules, were heuristically designed. Our group proposed a physics‐inspired optimization framework for MRF recently that uses a cost‐function based on explicit first‐principle simulation of systematic errors arising from undersampling and phase errors 78 . This framework will be applied to optimize mdMRF for better quantification of relaxation and diffusion simultaneously.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…The mdMRF pulse sequence can also be further optimized because the current implementations, including excitations, timing, location, and values of the preparation modules, were heuristically designed. Our group proposed a physics‐inspired optimization framework for MRF recently that uses a cost‐function based on explicit first‐principle simulation of systematic errors arising from undersampling and phase errors 78 . This framework will be applied to optimize mdMRF for better quantification of relaxation and diffusion simultaneously.…”
Section: Discussionmentioning
confidence: 99%
“…Our group proposed a physics-inspired optimization framework for MRF recently that uses a cost-function based on explicit first-principle simulation of systematic errors arising from undersampling and phase errors. 78 This framework will be applied to optimize mdMRF for better quantification of relaxation and diffusion simultaneously. In terms of extending the current implementation to volumetric acquisitions, fast imaging techniques, such as simultaneous multi-slice acquisition, [79][80][81] 3D sampling strategies, 39,40 and optimized interleaved scans 36,69 will be investigated.…”
Section: Discussionmentioning
confidence: 99%
“…This effect may limit the applicability of MRF—in its present implementation at 0.35 T—for the characterization of long‐T 2 tissues such as CSF and edema 10,30 . Optimizing the flip‐angle pattern and timing of the MRF acquisition to minimize the variance in the estimation of T 1 and T 2 for a range of expected relaxation times may reduce the uncertainty and improve the reliability of MRF 17,31,32 . Although this effect is present in the both the accelerated and unaccelerated acquisitions, improving the optimality of the MRF experiment at 0.35 T remains an active area of investigation to reduce uncertainty in the characterization of long‐T 2 tissues.…”
Section: Discussionmentioning
confidence: 99%
“…10,30 Optimizing the flip-angle pattern and timing of the MRF acquisition to minimize the variance in the estimation of T 1 and T 2 for a range of expected relaxation times may reduce the uncertainty and improve the reliability of MRF. 17,31,32 Although this effect is present in the both the accelerated and unaccelerated acquisitions, improving the optimality of the MRF experiment at 0.35 T remains an active area of investigation to reduce uncertainty in the characterization of long-T 2 tissues. Every effort to minimize uncertainty in quantitative parameter mapping with MRF will be made to ensure its reliability when using qMRI to characterize, predict, or assess a tumor's response to treatment on low-field MR-guided radiation therapy systems.…”
Section: F I G U R Ementioning
confidence: 99%
“…This statistical tool looks for the lower bound of the variance of unbiased estimators and has been already utilized by MRF community to optimize FA and TR patterns for optimal sequence design ( 108 111 ). Apart from statistical-based optimizers, physics knowledge could be also included in the model, as in Jordan et al ( 112 ).…”
Section: Artificial Intelligence In Cardiac Mrfmentioning
confidence: 99%