2001
DOI: 10.1063/1.1367320
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Global simulations of ion turbulence with magnetic shear reversal

Abstract: This paper presents the results of three-dimensional fluid global simulations of electrostatic ion turbulence in tokamaks with reversed magnetic shear. It is found that a transport barrier appears at the location of magnetic shear reversal. This is due to a rarefaction of resonant surfaces in this region. For the same reason, the barrier is more pronounced when the minimum of the safety factor is a simple rational number. The barrier is broadened by velocity shear effects. It is also found that large-scale tra… Show more

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Cited by 145 publications
(125 citation statements)
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“…23) for the neoclassical parallel viscosity which is strictly valid for time scale larger than an ion collisional time. 24 For simplicity, we neglect here the contribution from the radial derivative of toroidal rotation. Thus, all aspects of toroidal rotation and parallel flow are neglected.…”
Section: Simulation Modelmentioning
confidence: 99%
“…23) for the neoclassical parallel viscosity which is strictly valid for time scale larger than an ion collisional time. 24 For simplicity, we neglect here the contribution from the radial derivative of toroidal rotation. Thus, all aspects of toroidal rotation and parallel flow are neglected.…”
Section: Simulation Modelmentioning
confidence: 99%
“…In addition, it is assumed that the spatial variations of density and temperature are small. 24 In order to include ion temperature gradient instabilities, ion temperature fluctuation is included by using the Landau fluid closure, [25][26][27] while electron temperature fluctuation is omitted. A reduced two-fluid model in twodimensional slab geometry is obtained by assuming that the plasma is uniform along the strong guide field directed along the z-axis.…”
Section: A Simulation Modelmentioning
confidence: 99%
“…6,7 The second relies on the existence of intrinsically good magnetic surfaces having highly irrational q values which are in close proximity to low-order rational surfaces. This is essentially the basis for models invoking rarefaction of rational surfaces, 9 noble cantor sets, 10 and paleoclassical transport. 11 Experimentally distinguishing between the two cases would at first glance seem to be easy; since with evolving q profiles the gap in rational surfaces is encountered before the rational a͒ This paper is based on an invited paper presented at the annual APS DPP Meeting in Denver, Colorado, October 2005.…”
Section: Introductionmentioning
confidence: 99%