2004
DOI: 10.1080/10519990410001698665
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Field ripple behavior in helical systems

Abstract: Numerical studies were undertaken to elucidate the field ripple behavior on the magnetic axis, g ax , and on the last closed magnetic surface, g lc , as a function of the transverse magnetic field B z in helical magnetic system models with l ¼ 2,3 polarity. The models are similar to some heliotrons/torsatrons now in operation such as LHD and U-3M that have no additional longitudinal magnetic field coils. In the investigated B z range, the existence of closed magnetic surface configuration in the regime B z ¼ B… Show more

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Cited by 3 publications
(7 citation statements)
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“…One method implies a change in the basic helical line law [4]; the other involves a change in the conductor turn packing in the poles of the helical windings [8]. The B zm value is also Characteristics of the l = 2 torsatron 257 independent of the parameter K φ and can be considered as a fundamental definition of the basic regime.…”
Section: Computational Resultsmentioning
confidence: 99%
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“…One method implies a change in the basic helical line law [4]; the other involves a change in the conductor turn packing in the poles of the helical windings [8]. The B zm value is also Characteristics of the l = 2 torsatron 257 independent of the parameter K φ and can be considered as a fundamental definition of the basic regime.…”
Section: Computational Resultsmentioning
confidence: 99%
“…This means that the magnetic surface configuration with the minimum field ripple value γ ax has a non-planar magnetic axis and is shifted inwards in the torus a little more deeply than the magnetic surface configuration with the planar magnetic axis, R 0ax < R 0axm . Against the background of results [4] for the ideal model of the l = 2 torsatron magnetic system without ACs, these peculiar properties demand apparently separate consideration. The calculations have shown that the regime with the planar magnetic axis (r ax = 0) is realized at B zm = 0.509.…”
Section: Computational Resultsmentioning
confidence: 99%
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“…Это означает, что вы-бранный комбинированный закон навивки винтовых обмоток обеспечивает режим конфигурации маг-нитных поверхностей с центрированной плоской магнитной осью. Необходимая для реализации этого режима величина наложенного однородного поперечного компенсирующего магнитного поля B z /B 0 = 0,34 [6], где B 0 -величина тороидального компонента магнитного поля, создаваемого на круго-вой оси тора винтовыми обмотками. Средний радиус последней замкнутой магнитной поверхности r lc /R 0 = 0,12.…”
Section: рис 1 полоидальные сечения исходного кругового тора (--) иunclassified