2022
DOI: 10.1088/1361-6668/aca62e
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Thermomagnetic instability and accompanied stress intensity factor jumps in type-II superconducting bulks under various magnetization processes

Abstract: For type-II superconducting bulks used as trapped-field magnets, the thermomagnetic instability, manifested as flux jumps and temperature spikes, frequently takes place, resulting in a large amount of energy dissipation in a short time and further the crack problem due to electromagnetic and thermal stresses. In this paper, based on the magnetic and heat diffusion equations and fracture theory, we develop a thermal-magnetic-mechanical coupling model to analyze the flux-jump and fracture behaviors in bulk sampl… Show more

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Cited by 3 publications
(4 citation statements)
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“…It should be noted that the thermomagnetic instability may take place in a bulk SC during magnetization, which is closely dependent on the SC size, the ambient temperature, and the sweep rate, direction, and uniformity of the external magnetic field [29]. For the maglev system, the impact of local temperature variations on the dynamic levitation performance seems to be negligible, due to the infinitely long geometry for the PMs and the relatively large size for the SC immersed in liquid nitrogen.…”
Section: Rotational Motionmentioning
confidence: 99%
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“…It should be noted that the thermomagnetic instability may take place in a bulk SC during magnetization, which is closely dependent on the SC size, the ambient temperature, and the sweep rate, direction, and uniformity of the external magnetic field [29]. For the maglev system, the impact of local temperature variations on the dynamic levitation performance seems to be negligible, due to the infinitely long geometry for the PMs and the relatively large size for the SC immersed in liquid nitrogen.…”
Section: Rotational Motionmentioning
confidence: 99%
“…η 3 and η 4 , are derived from experiments [44]. For the singular point (u 1 , u 2 ) = (0, 0), with the help of equations ( 28), (29) and table 1, we obtain that the eigenvalues λ = −0.014 ± 16.38i, −0.017 ± 19.40i, and −0.020 ± 21.73i In order to intuitively understand the translational motion stability, we choose different initial conditions for equation (26) and show the calculated translational motion phase portrait in figure 16, where the comparison between the calculated curve and the fitting curve of the guidance force, i.e. equation (24), is also displayed.…”
Section: Translational Motion Stabilitymentioning
confidence: 99%
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