ArticleMagnetic resonance in medicine2022
Thermal variation in gradient response: measurement and modeling.
Article in Magnetic resonance in medicine, 2022. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 9 papers.
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9 citing papers in PubMed.
- Arc-ZTE: Continuously-Slewed Zero-TE Imaging With Incoherent Temporal Sampling for Near-Silent Dynamic MRI.Magnetic resonance in medicine · 2026Article
- Comment: naming convention for gradient system transfer function and gradient system frequency response for magnetic resonance imaging encoding field characterization.Magma (New York, N.Y.) · 2026Article
- MR sequence design to account for nonideal gradient performance.Magnetic resonance in medicine · 2026Article
- Modeling the MRI gradient system with a temporal convolutional network: Improved reconstruction by prediction of readout gradient errors.Magnetic resonance in medicine · 2026Article
- Article
- EPI proton resonant frequency temperature mapping at 0.5T in the brain: Comparison to single-echo gradient recalled echo.Magnetic resonance in medicine · 2025Article
- Phase contrast MRI with minimized background phase errors.Magnetic resonance in medicine · 2025Article
- Characterization and correction of diffusion gradient-induced eddy currents in second-order motion-compensated echo-planar and spiral cardiac DTI.Magnetic resonance in medicine · 2022Article
- Thermal variation in gradient response: measurement and modeling.Magnetic resonance in medicine · 2022Article
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4 authors.
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Abstract
purposeMany aspects and imperfections of gradient dynamics in MRI have been successfully captured by linear time-invariant (LTI) models. Changes in gradient behavior due to heating, however, violate time invariance. The goal of this work is to study such changes at the level of transfer functions and model them by thermal extension of the LTI framework.
methodsTo study the impact of gradient heating on transfer functions, a clinical MR system was heated using a range of high-amplitude DC and AC waveforms, each followed by measuring transfer functions in rapid succession while the system cooled down. Simultaneously, gradient temperature was monitored with an array of temperature sensors positioned according to initial infrared recordings of the gradient tube. The relation between temperatures and transfer functions is cast into local and global linear models. The models are analysed in terms of self-consistency, conditioning, and prediction performance.
resultsPronounced thermal effects are observed in the time resolved transfer functions, largely attributable to in-coil eddy currents and mechanical resonances. Thermal modeling is found to capture these effects well. The keys to good model performance are well-placed temperature sensors and suitable training data.
conclusionHeating changes gradient response, violating time invariance. The utility of LTI modeling can nevertheless be recovered by a linear thermal extension, relying on temperature sensing and adequate one-time training.
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