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Abstract
Bootstrap current in stellarators can be presented as a sum of a collisionless value given by the Shaing-Callen asymptotic formula and an off-set current, which non-trivially depends on plasma collisionality and radial electric field. Using NEO-2 modelling, analytical estimates and semi-analytical studies with help of a propagator method, it is shown that the off-set current in the $1/\nu$ regime does not converge with decreasing collisionality $\nu_\ast$ but rather shows oscillations over $\log\nu_\ast$ with an amplitude of the order of the bootstrap current in an equivalent tokamak. The convergence to the Shaing-Callen limit appears in regimes with significant orbit precession, in particular, due to a finite radial electric field, where the off-set current decreases as $\nu_\ast^{3/5}$. The off-set current strongly increases in case of nearly aligned magnetic field maxima on the field line where it diverges as $\nu_\ast^{-1/2}$ in the $1/\nu$ regime and saturates due to the precession at a level exceeding the equivalent tokamak value by ${v_E^\ast}^{-1/2}$ where $v_E^\ast$ is the perpendicular Mach number. The latter off-set, however, can be minimized by further aligning local magnetic field maxima and by fulfilling an extra integral condition of "equivalent ripples" for the magnetic field. A criterion for the accuracy of this alignment and of ripple equivalence is derived. In addition, the possibility of the bootstrap effect at the magnetic axis caused by the above off-set is also discussed.
Originalsprache | englisch |
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Herausgeber | arXiv |
Publikationsstatus | Veröffentlicht - 31 Juli 2024 |
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Kernbichler, W. (Teilnehmer (Co-Investigator)), Albert, C. (Teilnehmer (Co-Investigator)), Eder, M. (Teilnehmer (Co-Investigator)), Kasilov, S. (Teilnehmer (Co-Investigator)), Markl, M. (Teilnehmer (Co-Investigator)), Buchholz, R. (Teilnehmer (Co-Investigator)), Graßler, G. S. (Teilnehmer (Co-Investigator)), Kamendje, R. L. (Teilnehmer (Co-Investigator)), Babin, R. (Teilnehmer (Co-Investigator)) & Lainer, P. (Teilnehmer (Co-Investigator))
1/01/21 → 31/12/27
Projekt: Forschungsprojekt