论文标题
电流驱动和α通道介导的旋转驱动器中的动量保护
Momentum Conservation in Current Drive and Alpha-Channeling-Mediated Rotation Drive
论文作者
论文摘要
Alpha通道使用波从融合等离子体中提取热灰,同时将能量从灰分转移到波浪。有趣的是,已经提出,该带电灰的提取可以产生径向电场,从而有效地驱动EXB旋转。但是,现有的理论忽略了非谐振粒子的响应,这些粒子在准线性理论中执行动量保护方面起着关键作用。由于跨场电荷运输和势头保护基本相关,因此这种非一致性引发了整体效果。在这里,我们回顾了最近通过Alpha Charnering解决了旋转驱动的问题的最新发展。我们为静电波构建了一种简单,一般,自以为是的准线性理论,适用于经典示例,例如颠簸的尾巴不稳定。直接的结果,我们展示了即使在无碰撞等离子体中,波浪也可以在没有动量注入的情况下驱动电流。为了将该理论应用于灰分提取和旋转驱动器的问题,我们开发了能够捕获α通道过程的第一个线性理论。由此产生的动量线性质量理论揭示了非谐振颗粒与时间生长的平面波的反应与具有不均匀空间结构的稳态波之间的基本差异,从而允许在后一种情况下旋转驱动,同时在前一种情况下驱动。可以通过两种保护法则来理解这种差异,这些法律证明了该理论的局部和全球动量保护。最后,我们展示了振荡中心理论如何经常掩盖时间依赖性的非谐波后坐力,但最终导致了类似的结果。
Alpha channeling uses waves to extract hot ash from a fusion plasma, while transferring energy from the ash to the wave. Intriguingly, it has been proposed that the extraction of this charged ash could create a radial electric field, efficiently driving ExB rotation. However, existing theories ignore the response of the nonresonant particles, which play a critical role in enforcing momentum conservation in quasilinear theory. Because cross-field charge transport and momentum conservation are fundamentally linked, this non-consistency throws the whole effect into question. Here, we review recent developments that have largely resolved this question of rotation drive by alpha channeling. We build a simple, general, self-consistent quasilinear theory for electrostatic waves, applicable to classic examples such as the bump-on-tail instability. As an immediate consequence, we show how waves can drive currents in the absence of momentum injection even in a collisionless plasma. To apply this theory to the problem of ash extraction and rotation drive, we develop the first linear theory able to capture the alpha channeling process. The resulting momentum-conserving linear-quasilinear theory reveals a fundamental difference between the reaction of nonresonant particles to plane waves that grow in time, versus steady-state waves that have nonuniform spatial structure, allowing rotation drive in the latter case while precluding it in the former. This difference can be understood through two conservation laws, which demonstrate the local and global momentum conservation of the theory. Finally, we show how the oscillation-center theories often obscure the time-dependent nonresonant recoil, but ultimately lead to similar results.