大气等离子体的简化辐射模型

M. Mallon, M. Kühn-Kauffeldt, J. Marqués, J. Schein
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引用次数: 0

摘要

斯塔克展宽在等离子体诊断中的应用是获得电子密度和温度分布信息的常用工具。相比之下,只有有限的理论工作可以用来解释实验获得的光谱。目前的从头算模型没有充分解释等离子体粒子与辐射相互作用的驱动效应,特别是在气体混合物中,这在技术应用中具有重要意义。这项工作抓住了辐射模型的概念,该模型计算特定气体混合物在给定光谱窗口内的净能量发射强度。这种情况下的谱线轮廓来源于热等离子体对谱线的主导效应的量子物理描述——斯塔克展宽。这个模型是建立在一个简化的几何模型上的。在这里,等离子体圆柱体位于两个电极之间。然而,它结合了光谱线的辐射发射和吸收现象,这取决于底层电子密度分布,反之亦然。该模型生成有关光谱分辨净发射强度的信息,并计算给定输入电流和给定距离冷却壁的电子密度和温度分布。本文对纯氩和氩氦混合气体进行了计算,并与实验光谱和汤姆逊散射测量得到的等离子体参数进行了比较。此外,还讨论了激光能量对温度分布的影响。
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Simplified Radiation Model for Atmospheric Plasma
The use of Stark broadening in plasma diagnostics is a common tool to derive information about electron density and temperature distributions. In contrast, only limited theoretical work is available, which can be used to interpret experimentally acquired spectra. Current ab initio models do not give a sufficient explanation on the driving effect of radiation interaction with the plasma particles especially in gas mixtures, which are of great importance for technical applications. This work seizes the concept of a radiation model, which calculates the net energy emission intensity within a given spectral window for a specific gas mixture. The line profile in this case derives from a quantum physical description of the dominant effect on spectral lines for thermal plasma - Stark broadening. The model is built on a simplified geometry. Here a plasma cylinder is situated between two electrodes. However, it incorporates radiative emission and absorption phenomena of spectral lines depending on the underlying electron density distribution and influencing the same vice versa. The model generates information on the spectrally resolved net emission intensity and calculates the resulting electron density and temperature profile for a given input current and a given distance to a cooling wall. The method proposed has been calculated for pure Argon and Argon-Helium gas mixtures and compared to experimental spectra as well as plasma parameters acquired from Thomson scattering measurements. Furthermore, the impact of laser energy on the temperature distribution is covered.
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