11th International Conference on Magnet Technology (MT-11) 1990
DOI: 10.1007/978-94-009-0769-0_34
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Development of a Superconducting Sextupole-Dipole Corrector Magnet

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Cited by 7 publications
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“…To assess the validity of the vector potential formulas obtained in Eqs. (11) to (14), we have derived the magnetic field associated with it using ⃗ B ¼ ⃗ ∇ × ⃗ A (see the Appendix) and have compared it in [8] to the magnetic field expressions in the aperture and in the winding of a sector coil given by Asner in [4] for the case a μ ¼ 1 [see Eq. (4) above], i.e., considering the iron screen as unsaturated [see discussion on Eq.…”
Section: Vector Potential In a Sector Coilmentioning
confidence: 99%
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“…To assess the validity of the vector potential formulas obtained in Eqs. (11) to (14), we have derived the magnetic field associated with it using ⃗ B ¼ ⃗ ∇ × ⃗ A (see the Appendix) and have compared it in [8] to the magnetic field expressions in the aperture and in the winding of a sector coil given by Asner in [4] for the case a μ ¼ 1 [see Eq. (4) above], i.e., considering the iron screen as unsaturated [see discussion on Eq.…”
Section: Vector Potential In a Sector Coilmentioning
confidence: 99%
“…4), we adjust its coil width w such that its area is equal to that of the cosine-theta coil, as in [10], considering that every other parameter is the same (e.g., same engineering current density J, same ampere-turn value per coil, same aperture radius r a , same iron screen radius r s ). For a cosine-theta coil made of N C Ribbon cables [11], each cable having a height h C and a width w C (as depicted in Fig. 4), the coil width w of its equivalent sector coil can be derived from the equality of coil areas, as in [10], and is given by…”
Section: A Equivalent Sector Coilmentioning
confidence: 99%
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