2012
DOI: 10.1109/tasc.2011.2180498
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Low-Temperature Operation of a Bulk HTSC Staggered Array Undulator

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Cited by 41 publications
(30 citation statements)
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“…Higher J c 2.3×10 9 0.8 2.0×10 9 4.5 1.0 Best fit J c 2.3×10 9 0.8 1.57×10 9 4.5 1.0 Lower J c 2.3×10 9 0.8 1.3×10 9 4.5 1.0 J c (B, T) characteristics of the bulk; this is because the stress is closely related to the Lorentz force F L . In a previous simulation paper [23], the J c (B) characteristics, which were estimated by the magnetic moment hysteresis (M-H) loop using a small piece cut from the bulk, were typically used. Bean's critical state model [24] or the Kim model [25] were also used.…”
Section: Resultsmentioning
confidence: 99%
“…Higher J c 2.3×10 9 0.8 2.0×10 9 4.5 1.0 Best fit J c 2.3×10 9 0.8 1.57×10 9 4.5 1.0 Lower J c 2.3×10 9 0.8 1.3×10 9 4.5 1.0 J c (B, T) characteristics of the bulk; this is because the stress is closely related to the Lorentz force F L . In a previous simulation paper [23], the J c (B) characteristics, which were estimated by the magnetic moment hysteresis (M-H) loop using a small piece cut from the bulk, were typically used. Bean's critical state model [24] or the Kim model [25] were also used.…”
Section: Resultsmentioning
confidence: 99%
“…Superconducting bulk magnets are suitable for new compact-magnet applications such as desktop NMR, MRI, motors, and particle accelerators [9][10][11] , which require very strong fields that cannot be obtained by conventional permanent magnets and flexible magnet-shape design. State-of-the-art texturing growth techniques overcome the electromagnetic weak-link problem in quasi-single-crystal forms of HTS rare-earth barium copper oxide (HTS-REBCO), and a record high field of 17 T was trapped in a 1-inch compact bulk [2,8] .…”
mentioning
confidence: 99%
“…where Jc1 = 9.0 × 10 9 A/m 2 , BL = 1.5 T, Jc2 = 5.4 × 10 9 A/m 2 , Bmax = 8.0 T and k = 0.5 are used for the fitting parameters at 20 K [6,9].Elastic behavior can be expressed by Hooke's law, in which the stress tensor, , is linearly proportional to strain tensor, , as follows,…”
Section: Numerical Simulation Frameworkmentioning
confidence: 99%