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Kinetic wave equations for drift and shear Alfven waves in axisymmetric toroidal plasmas

机译:轴对称环形等离子体中漂移和剪切Alfven波的动力学波方程

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摘要

The conductivity tenser operator obtained by integrating the linearized Vlasov equation along the unperturbed orbits in the drift approximation is specialized to frequencies well below the ion cyclotron frequency. The diamagnetic contribution and the contribution of the particle drift motion are included, and finite Larmor radius effects are retained to all orders. Under appropriate assumptions of broad validity we obtain a set of coupled integrodifferential wave equations for the amplitudes of the Fourier components of the fields in the poloidal direction. These equations describe drift and shear Alfven waves in axisymmetric toroidal geometry, and are in a form well suited for efficient numerical discretization. We have verified that they reproduce correctly several known results based on the gyrokinetic theory under the appropriate conditions. The essential equivalence between the traditional Vlasov approach and the gyrokinetic formalism is thereby established. The range of validity of the approximations required to obtain this result is explicitly stated, and the physical origin of the contributions to the oscillating current and charge densities are clearly identified. [References: 46]
机译:通过将线性化的Vlasov方程沿着漂移近似中的未扰动轨道积分而获得的电导率张量算子专门用于远低于离子回旋频率的频率。包括抗磁贡献和粒子漂移运动的贡献,并且有限的拉莫尔半径效应被保留到所有阶数。在广泛有效的适当假设下,我们获得了一组耦合积分微分波动方程,用于在极向方向上场的傅立叶分量的振幅。这些方程式描述了轴对称环形几何形状中的Alfven波漂移和剪切波,其形式非常适合于有效的数值离散化。我们已经验证了它们在适当的条件下可以根据陀螺动力学理论正确地再现一些已知的结果。从而确定了传统的弗拉索夫方法和旋回动力学形式主义之间的本质对等。明确说明了获得该结果所需的近似值的有效范围,并且清楚地确定了对振荡电流和电荷密度的贡献的物理来源。 [参考:46]

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