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Analysis of global hydromagnetic instabilities driven by strongly sheared toroidal flows in tokamak plasmas

机译:托卡马克等离子体中强剪切环流驱动的全球水磁不稳定性分析

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摘要

Recent numerical calculations have shown that while strong toroidal rotation can increase the external kink limit of tokamak plasmas, the associated rotation shear can drive a Kelvin-Helmholtz like global instability in the plasma, if the rotation frequency exceeds a threshold value (Chapman et al 2011 Plasma Phys. Control. Fusion 53 125002; Chapman et al 2012 Nucl. Fusion 52 042005). On the basis of a large aspect ratio toroidal expansion of the magnetohydrodynamic stability equations, the present paper investigates analytically various properties of this instability in tokamak plasmas with sonic toroidal flows and low magnetic shear in the core region. We also compare the analytical results with numerical code calculations. Many characteristic features and parameter dependences of the instability can be understood from the analytical theory, such as an eigenmode structure peaking at the position of largest rotation shear, and insensitivity of the growth rate to the plasma beta and to the precise value of the safety factor in the region of low magnetic shear. From an algebraic expression for the growth rate, valid asymptotically at large rotation frequencies, the drop in the dynamic pressure associated with the flow in the plasma can be identified as a major driving mechanism of the instability. For modes with (dominant) poloidal mode number m > 1, and rotating equilibria with isothermal magnetic surfaces, another driving mechanism of the instability is related to the centrifugally induced density variation along the magnetic field lines.
机译:最新的数值计算表明,尽管强环形旋转可以增加托卡马克等离子体的外部扭结极限,但如果旋转频率超过阈值,则相关的旋转剪切力可以驱动开尔文-亥姆霍兹等离子的整体不稳定性(Chapman等人2011) Plasma Phys.Control.Fusion 53 125002; Chapman等人,2012 Nucl。Fusion 52 042005)。基于磁流体动力学稳定性方程的大长宽比环形扩展,本文分析了在岩心区域中具有音速环形流动和低磁剪力的托卡马克等离子体中这种不稳定性的各种性质。我们还将分析结果与数字代码计算进行比较。通过分析理论可以理解许多不稳定性的特征和参数依赖性,例如本征模结构在最大旋转剪切力的位置达到峰值,并且生长速率对血浆β和安全系数的精确值不敏感在低磁剪区域。根据在大旋转频率下渐近有效的增长率的代数表达式,可以将与等离子体中的流动相关的动压下降确定为不稳定的主要驱动机制。对于具有(主要)多态模数m> 1且具有等温磁性表面的旋转平衡的模态,不稳定性的另一种驱动机制与离心感应的沿磁场线的密度变化有关。

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