The Application of Accurate Calculation of Magnetic Field Intensity in 1.5-T Superconducting MRI Magnet Design
Identifieur interne : 000900 ( Main/Exploration ); précédent : 000899; suivant : 000901The Application of Accurate Calculation of Magnetic Field Intensity in 1.5-T Superconducting MRI Magnet Design
Auteurs : ZHONGKUI FENG [République populaire de Chine] ; LANKAI LI [République populaire de Chine] ; CHUNJIE GAO [République populaire de Chine] ; GUANG ZHU [République populaire de Chine] ; YI LI [République populaire de Chine] ; XIAN LI [République populaire de Chine] ; YINMING DAI [République populaire de Chine] ; QIULIANG WANG [République populaire de Chine]Source :
- IEEE transactions on applied superconductivity [ 1051-8223 ] ; 2012.
Descripteurs français
- Pascal (Inist)
- Champ magnétique, Electroaimant supraconducteur, Imagerie RMN, Solénoïde, Fil supraconducteur, Densité courant, Distribution courant, Matière charge, Simulation mathématique, Aimant, Hétérogénéité, Harmonique, Homogénéité, Paramètre s, Optimisation, Algorithme, Logiciel MATLAB, Contrainte thermique, Instabilité thermique de la polarisation.
English descriptors
- KwdEn :
- Algorithm, Bias temperature instability, Current density, Current distribution, Filler, Harmonic, Heterogeneity, Homogeneity, MATLAB software, Magnet, Magnetic field, Mathematical simulation, Nuclear magnetic resonance imaging, Optimization, Solenoid, Superconducting magnet, Superconducting wires, Thermal stress, s parameter.
Abstract
Currently, when calculating the magnetic field generated by the solenoid coil of the superconducting wire wound, we assume that the coil cross section with a uniform current density, but actual current in superconducting wires (NbTi) in the form of a wire in channel is not evenly distributed, the current distribution only in the superconducting core, i.e., there is no current in copper, insulation, and filler, and this method of calculation will result in errors. In this paper, we model the superconducting cores of the 1.5-T superconducting magnetic resonance imaging (MRI) magnet to calculate accurate magnetic field intensity and inhomogeneity by helicoidal method in the diameter of spherical volume and find that inhomogeneity is eight times bigger than that calculated by spherical harmonic expansions, which cannot be accepted in design. Hence, in order to design a high-homogeneity MRI magnet, we amend the 1.5-T MRI magnet's original parameters by an optimization algorithm through an original interface between OPERA-3D and MATLAB according to the accurate results.
Affiliations:
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Le document en format XML
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<front><div type="abstract" xml:lang="en">Currently, when calculating the magnetic field generated by the solenoid coil of the superconducting wire wound, we assume that the coil cross section with a uniform current density, but actual current in superconducting wires (NbTi) in the form of a wire in channel is not evenly distributed, the current distribution only in the superconducting core, i.e., there is no current in copper, insulation, and filler, and this method of calculation will result in errors. In this paper, we model the superconducting cores of the 1.5-T superconducting magnetic resonance imaging (MRI) magnet to calculate accurate magnetic field intensity and inhomogeneity by helicoidal method in the diameter of spherical volume and find that inhomogeneity is eight times bigger than that calculated by spherical harmonic expansions, which cannot be accepted in design. Hence, in order to design a high-homogeneity MRI magnet, we amend the 1.5-T MRI magnet's original parameters by an optimization algorithm through an original interface between OPERA-3D and MATLAB according to the accurate results.</div>
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