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Collision effects on high-n ballooning modes with a full Lorentz collision operator

机译:使用完整的Lorentz碰撞算子对高n气球模式的碰撞效果

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摘要

The dispersion relation for high-n ballooning modes is obtained from the customary drift gyro-kinetic equation employing the energy-dependent Lorenz collision operator. There are significant differences between our results and those with the Krook collision operator. The present results show that collision seems to have much weaker stabilizing effects, if any, on the high-n ballooning modes than those with the Krook collision operator when the collisionality, v_(*e), is smaller than a critical value. However, contrary to the phenomenon, the collision shows strong stabilizing effects on the ballooning mode once the collisionality exceeds a critical value. These differences are supposed to arise from boundary layer behaviour which refers to the electron perturbation at the boundary between trapped and passing electrons in velocity space, but the physical process cannot be described by non-conserving Krook collision operators. This destabilizing mechanism of boundary layer behaviour is discussed in this paper. In addition, the critical value shows a considerably strong dependence on η_e(η_e = d ln T_e/d ln N_e).
机译:高n气球模式的色散关系是从惯常的漂移陀螺动力学方程采用依赖于能量的洛伦兹碰撞算子获得的。我们的结果与使用Krook碰撞算子的结果之间存在显着差异。目前的结果表明,当碰撞度v _(* e)小于临界值时,碰撞似乎对高n膨胀模式的稳定效果(如果有的话)要比使用Krook碰撞算子的稳定效果弱得多。但是,与该现象相反,一旦碰撞度超过临界值,则碰撞对膨胀模式具有很强的稳定作用。这些差异被认为是由边界层行为引起的,边界层行为是指速度空间中捕获的电子和通过的电子之间的边界处的电子扰动,但是物理过程无法用非保守的Krook碰撞算子描述。本文讨论了边界层行为的这种不稳定机制。此外,临界值显示出对η_e的强烈依赖性(η_e= d ln T_e / d ln N_e)。

著录项

  • 来源
    《Nuclear fusion》 |2012年第2期|p.023015.1-023015.6|共6页
  • 作者单位

    College of Physics Science and Technology, Sichuan University, Chengdu 610065, People's Republic of China;

    College of Physics Science and Technology, Sichuan University, Chengdu 610065, People's Republic of China;

    College of Physics Science and Technology, Sichuan University, Chengdu 610065, People's Republic of China;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);美国《生物学医学文摘》(MEDLINE);
  • 原文格式 PDF
  • 正文语种 eng
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  • 入库时间 2022-08-18 00:43:53

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