Heidbrink W W
University of California, Irvine, California 92697, USA.
Rev Sci Instrum. 2010 Oct;81(10):10D727. doi: 10.1063/1.3478739.
The fast-ion Dα (FIDA) diagnostic is an application of charge-exchange recombination spectroscopy. Fast ions that neutralize in an injected neutral beam emit Balmer-α light with a large Doppler shift. The spectral shift is exploited to distinguish the FIDA emission from other bright sources of Dα light. Background subtraction is the main technical challenge. A spectroscopic diagnostic typically achieves temporal, energy, and transverse spatial resolution of ∼1 ms, ∼10 keV, and ∼2 cm, respectively. Installations that use narrow-band filters achieve high spatial and temporal resolution at the expense of spectral information. For high temporal resolution, the bandpass-filtered light goes directly to a photomultiplier, allowing detection of ∼50 kHz oscillations in FIDA signal. For two-dimensional spatial profiles, the bandpass-filtered light goes to a charge-coupled device camera; detailed images of fast-ion redistribution at instabilities are obtained. Qualitative and quantitative models relate the measured FIDA signals to the fast-ion distribution function. The first quantitative comparisons between theory and experiment found excellent agreement in beam-heated magnetohydrodynamics (MHD)-quiescent plasmas. FIDA diagnostics are now in operation at magnetic-fusion facilities worldwide. They are used to study fast-ion acceleration by ion cyclotron heating, to detect fast-ion transport by MHD modes and microturbulence, and to study fast-ion driven instabilities.
快离子Dα(FIDA)诊断是电荷交换复合光谱学的一种应用。在注入的中性束中发生中和的快离子会发射具有大的多普勒频移的巴耳末-α光。利用这种光谱频移将FIDA发射与其他Dα光的明亮源区分开来。背景扣除是主要的技术挑战。一种光谱诊断通常分别实现约1毫秒、约10千电子伏和约2厘米的时间、能量和横向空间分辨率。使用窄带滤光片的装置以牺牲光谱信息为代价实现了高空间和时间分辨率。为了获得高时间分辨率,带通滤波后的光直接进入光电倍增管,从而能够检测FIDA信号中约50千赫兹的振荡。对于二维空间分布,带通滤波后的光进入电荷耦合器件相机;获得了不稳定性时快离子重新分布的详细图像。定性和定量模型将测得的FIDA信号与快离子分布函数联系起来。理论与实验之间的首次定量比较发现在束加热磁流体动力学(MHD)静态等离子体中两者具有极好的一致性。FIDA诊断目前在全球的磁聚变设施中运行。它们用于研究离子回旋加热引起的快离子加速,检测MHD模式和微湍流导致的快离子输运,以及研究快离子驱动的不稳定性。