Modeling the effect of toroidal plasma rotation on drift-magnetohydrodynamic modes in tokamaks

被引:46
作者
Chapman, I. T. [1 ]
Sharapov, S. E.
Huysmans, G. T. A.
Mikhailovskii, A. B.
机构
[1] UKAEA Euratom Fus Assoc, Culham Sci Ctr, Abingdon OX14 3DB, Oxon, England
[2] CEA Cadarache, EURATOM Assoc, F-13108 St Paul Les Durance, France
[3] RRC Kurchatov Inst, Inst Nucl Fus, Moscow 123182, Russia
基金
英国工程与自然科学研究理事会;
关键词
D O I
10.1063/1.2212401
中图分类号
O35 [流体力学]; O53 [等离子体物理学];
学科分类号
070204 ; 080103 ; 080704 ;
摘要
A new code, MISHKA-F (Flow), has been developed as an extension of the ideal magneto-hydrodynamic (MHD) code MISHKA-1 [Mikhailovskii , Plasma Phys. Rep. 23, 844 (1997)] in order to investigate the linear MHD stability of ideal and resistive eigenmodes with respect to the effects of toroidal rotation in tokamaks in general toroidal geometry with the ion diamagnetic drift effect taken into account. Benchmark test results of the MISHKA-F code show good agreement with analytic theory [A. B. Mikhailovskii and S. E. Sharapov, Plasma Phys. Controlled Fusion 42, 57 (2000)] for the stability limits of the ideal n/m=1/1 internal kink mode. The combined stabilizing effects of the ion diamagnetic drift frequency, omega(*i), and the toroidal flow shear are also studied. The omega(*i) stabilization of the internal kink mode is found to be more effective at finite flow shear. Finite-n ballooning modes are studied in plasmas with the toroidal flow shear effect included. The stabilization of the ballooning modes by toroidal rotation is found to agree well with earlier predictions [Webster , Phys. Plasmas 11, 2135 (2004)]. The effect of high flow shear is analyzed for a sawtoothing discharge typical in the Mega Ampere Spherical Tokamak (MAST) [Sykes , Nucl. Fusion 41, 1423 (2001)]. It is found that the ideal n=1 internal kink mode can be stabilized by toroidal rotation at values observed experimentally. (c) 2006 American Institute of Physics.
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页数:12
相关论文
共 25 条
[1]   Neutral beam stabilization of sawtooth oscillations in JET [J].
Angioni, C ;
Pochelon, A ;
Gorelenkov, NN ;
McClements, KG ;
Sauter, O ;
Budny, RV ;
de Vries, PC ;
Howell, DF ;
Mantsinen, M ;
Nave, MFF ;
Sharapov, SE .
PLASMA PHYSICS AND CONTROLLED FUSION, 2002, 44 (02) :205-222
[2]   Quiescent H-mode plasmas in the DIII-D tokamak [J].
Burrell, KH ;
Austin, ME ;
Brennan, DP ;
DeBoo, JC ;
Doyle, EJ ;
Gohil, P ;
Greenfield, CM ;
Groebner, RJ ;
Lao, LL ;
Luce, TC ;
Makowski, MA ;
McKee, GR ;
Moyer, RA ;
Osborne, TH ;
Porkolab, M ;
Rhodes, TL ;
Rost, JC ;
Schaffer, MJ ;
Stallard, BW ;
Strait, EJ ;
Wade, MR ;
Wang, G ;
Watkins, JG ;
West, WP ;
Zeng, L .
PLASMA PHYSICS AND CONTROLLED FUSION, 2002, 44 :A253-A263
[3]  
CHAPMAN IT, 2005, PLASMA PHYS CONTRO C, V29
[4]   EFFECT OF TOROIDAL PLASMA-FLOW AND FLOW SHEAR ON GLOBAL MAGNETOHYDRODYNAMIC MHD MODES [J].
CHU, MS ;
GREENE, JM ;
JENSEN, TH ;
MILLER, RL ;
BONDESON, A ;
JOHNSON, RW ;
MAUEL, ME .
PHYSICS OF PLASMAS, 1995, 2 (06) :2236-2241
[5]   Stability of toroidal plasmas: the influence of magnetic shear, periodicity and rotation [J].
Connor, JW ;
Hastie, RJ ;
Taylor, JB .
PLASMA PHYSICS AND CONTROLLED FUSION, 2004, 46 :B1-B11
[6]   Stabilization mechanism of ballooning modes by toroidal rotation shear in tokamaks [J].
Furukawa, M ;
Tokuda, S .
NUCLEAR FUSION, 2005, 45 (05) :377-383
[7]   ON FREE-BOUNDARY INSTABILITIES INDUCED BY A RESISTIVE WALL [J].
GIMBLETT, CG .
NUCLEAR FUSION, 1986, 26 (05) :617-625
[8]   High performance tokamak operation regimes [J].
Gormezano, C .
PLASMA PHYSICS AND CONTROLLED FUSION, 1999, 41 :B367-B380
[9]   The internal kink mode in an anisotropic flowing plasma with application to modeling neutral beam injected sawtoothing discharges [J].
Graves, JP ;
Sauter, O ;
Gorelenkov, NN .
PHYSICS OF PLASMAS, 2003, 10 (04) :1034-1047
[10]   Modeling of diamagnetic stabilization of ideal magnetohydrodynamic instabilities associated with the transport barrier [J].
Huysmans, GTA ;
Sharapov, SE ;
Mikhailovskii, AB ;
Kerner, W .
PHYSICS OF PLASMAS, 2001, 8 (10) :4292-4305