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http://dx.doi.org/10.9714/psac.2015.17.3.023

Magnetic field characteristics from HTS quadruple magnet of in-flight separator for a heavy ion accelerator  

Zhang, Zhan (Uiduk University)
Lee, Sangjin (Uiduk University)
Jo, Hyun Chul (Rare Isotope Science Project, Institute for Basic Science)
Kim, Do Gyun (Rare Isotope Science Project, Institute for Basic Science)
Kim, Jongwon (Rare Isotope Science Project, Institute for Basic Science)
Publication Information
Progress in Superconductivity and Cryogenics / v.17, no.3, 2015 , pp. 23-27 More about this Journal
Abstract
Quadruple magnet is an essential component for the accelerator, and the field uniformity in the good field region reflects the quality of quadruple magnet. In this paper, the total magnetic field B was separated into the coil-induced magnetic field $B_s$ and the iron-induced magnetic field $B_c$ to explain why the total magnetic field B has some inhomogeneity. Using Fourier analysis, harmonic components of $B_s$, $B_c$ and B have been analyzed at good field region, respectively. The harmonics of multipole magnet and Fourier analysis are helpful to show the uniformity of magnetic field. Several geometries of yoke and coils were defined to analyze the effect on field uniformity of an HTS quadruple magnet. By the analysis, it was found that the sixth harmonics which is the main factor of field inhomogeneity can be reduced to zero. It means that the sixth harmonics of the magnetic field B can be removed by adjusting the geometry of the magnet pole and the position of coils. We expect that this result can effectively improve the uniformity of an HTS quadruple magnet.
Keywords
field uniformity; Fourier analysis; heavy ion accelerator; HTS quadruple magnet;
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1 Liesbeth Vanherpe, Olivier Crettiez, Alexey Vorozhtsov and Thomas Zickler, "Quadrupole Electro-magnets for Linac4 at CERN," ATS Seminar, Boston, 2013.
2 Ramesh Gupta, "Superconducting Magnets for Particle Accelerators," RISP, IBS, Korea, 2012.
3 A. Kalimov, P. Nalimov, "Pole Shape Optimization in Multipole Magnet," Recent Advances in Mathematical Methods in Applied Sciences, pp.358, 2014.
4 A. Kalimov, P. Nalimov, "Optimization of the Pole Shape of Quadrupole Magnets by MULTIMAG," IEEE Trans. App. Supercond., vol. 16, pp.1282, 2006.   DOI   ScienceOn
5 Andy Wolski, "Maxwell's Equations for Magnets--Part II: Realistic Fields," CAS Specialized Course on Magnets, Bruges, Belgium, pp.34, 2009.
6 J. J. Muray, "Effective Length Measurement for Quadrupole Magnets," SLAC-TN-63-010, 1963.