Abstract
The effect of external helical magnetic fields on the stability of a rotating plasma in an axially symmetric tokamak machine is simulated numerically. Threshold amplitude effects are investigated using the NFTC code for the complete nonlinear dynamical 3-D system of MHD equations.
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References
J. T. Scoville, R. J. La Haye, and others, Nucl. Fusion,31, 875 (1991).
T. C. Hender and others,Nucl. Fusion, 32,2091 (1992).
G. M. Fishpool and P. S. Haynes, Preprint, JET-P(93)05.
R. White, “Resistive instabilities and reconnecting of magnetic force lines,” in: Foundations of Plasma Physics [in Russian], Vol. 1, Moscow (1983), pp. 525–589.
D. A. Monticello, R. B. White, and M. N. Rosenbluth, in: Plasma Physics and Controlled Nuclear Fusion Research, vol. 1 (1978), p. 605.
J. A. Holmes, B. A. Carreras, H. R. Hicks, S. J. Lynch, and B. V. Waddell, Nucl. Fusion,19, 1333 (1979).
T. C. Hender, K. S. Riedel, and K. Grassie, Stability of them=2 Tearing Mode with Applied Helical Fields, AIP document PAPS-PFBPE-1-2194-24 (1988).
T. C. Hender and S. C. Cowley, “Toroidal effects onm=2 feedback”, Phys. Fluids,B1 (11), 2194–2200 (1989).
E. Lazzaro and F. F. Nave, “Feedback control of rotating resistive modes”, Phys. Fluids,31(6), 1623–1629 (1988).
Y. Tanaka, M. Azumi, and G. Kurito, Comput. Phys. Comm.,38, 339 (1985).
R. J. La Haye, A. W. Hyatt, and J. T. Scoville, Nucl. Fusion,32, 2119 (1992).
R. Fitzpatrick and T. C. Hender, “The interaction of resonant magnetic perturbations with rotating plasmas”, Phys. Fluids,B3(3), 644–673 (1991).
Additional information
The research was partially funded by Russian Foundation of Basic Research (grant 96-07-89110) and Ministry of Science grants 201.03.002 and 0201.03.003.
Translated from Chislennye Metody i Vychislitel'nyi Eksperiment, Moscow State University, pp. 4–14, 1998.
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Hsiu-tsian, L., Popov, A.M. Simulating the effect of external helical magnetic fields on MHD stability of tokamak plasma. Comput Math Model 10, 329–337 (1999). https://doi.org/10.1007/BF02359084
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DOI: https://doi.org/10.1007/BF02359084