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Numerical Evaluation of Bulk HTSC Staggered Array Undulator by Loop Current Model

The 31st International Free Electron Laser Conference, 23rd - 28th Aug., Liverpool. Numerical Evaluation of Bulk HTSC Staggered Array Undulator by Loop Current Model. Ryota KINJO T. Kii, M. A. Bakr, K. Higashimura, K. Yoshida, S. Ueda, T. Sonobe, K. Masuda, K. Nagasaki, H. Ohgaki

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Numerical Evaluation of Bulk HTSC Staggered Array Undulator by Loop Current Model

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  1. The 31st International Free Electron Laser Conference, 23rd - 28th Aug., Liverpool Numerical Evaluation ofBulk HTSCStaggered Array Undulatorby Loop Current Model Ryota KINJO T. Kii, M. A. Bakr, K. Higashimura, K. Yoshida, S. Ueda, T. Sonobe, K. Masuda, K. Nagasaki, H. Ohgaki IAE, Kyoto University H. Zen Institute of Molecular Science (UV-SOR)

  2. Contents • Background • Numerical model • Result – Comparison with experiment • Result – Performance estimation • Conclusion

  3. Background Bulk HTSC(Bulk High-Tc Superconductor) • Bulk HTSC can be used at much higher than Lq. He temperature (4.2 K) • It can trap very strong field at low temperature. • over 17 T at 29 K (bulk’s radius R = 13 mm) *1 How do we magnetize Bulk HTSC and generate the sinusoidal magnetic field ? *1 M. Tomita and M. Murakami, Nature Vol. 421, 2003

  4. Background Bulk HTSC SAU(Bulk HTSC Staggered Array Undulator) We can control the amplitude of the undulator field by the solenoid field.

  5. Background Field in 11 period prototype (77 K) Prototype lu = 5 mm g = 4 mm N = 11 DyBaCuO Tc ~ 91 K Jc ~ 100 A/mm2 @ 77 K 55 mm

  6. Background Objective The undulator field is small (~ several mT) because the critical current density Jc is low at 77 K. • To estimate the performances at lower temperatures where the critical current density is high. • We developed the loop current model based on Bean model.

  7. Contents • Background • Numerical model • Result – Comparison with experiment • Result – Performance estimation • Conclusion

  8. Numerical model How does loop current flow in bulk? From Bean model Penetration ratio Ld

  9. Numerical model Loop current representation of bulk The center of the bulk ( ) ( ) • Assumption from Bean model • Each bulk’s Ld (= 2dy / Dy) is determined by the changes of the magnetic field at the centre of each bulks.

  10. Numerical model How to determine dy of bulk i (dy,i)

  11. Contents • Background • Numerical model • Result – Comparison with experiment • Result – Performance estimation • Conclusion

  12. Result Comparison betweenexperiment (77 K) and calculation The calculation reproduced the result (Ld < 20%)

  13. Contents • Background • Numerical model • Result – Comparison with experiment • Result – Performance estimation • Conclusion

  14. Result – Performance estimation Performance estimation

  15. Result – Performance estimation Performance @ Jc = 3.5 kA/mm2 Ex: K = 1 @ lu = 10 mm, g = 4 mm lu = 11 mm, g = 5 mm lu = 12 mm, g = 6 mm

  16. Result – Performance estimation By, Bz @ Jc = 3.5 kA/mm2, lu = 10 mm, g = 4 mm By ~ 1 T (K ~ 1), Bz ~ 0 T @ Centre

  17. Result – Performance estimation Performance @ Jc = 10 kA/mm2 Ex: K = 1 @ lu = 8 mm, g = 5 mm lu = 9 mm, g = 6 mm

  18. Conclusion • We have developed the loop current model based on Bean model. • The model reproduced the experimental field distribution at 77 K. • We have made performance estimations at lower temperature where the critical current density is high. • The estimated performance showed that Bulk HTSC SAU is promising for the short period undulator.

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