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A compensated microfield model for strongly coupled plasmas

机译:强耦合等离子体的补偿微场模型

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Ionization equilibrium in moderate-density plasmas is described by classical Saha equations. At high plasma densities, we need to introduce a correction allowing for plasma nonideality, i.e., to take into account the interaction of plasma charged particles. This idea is realized traditionally on the basis of Debyetype models [1, 2]: the classical Debye–Hückel model, the classical Debye–Hückel model for a large canonical ensemble, models of single-component and multicomponent plasmas, the soft-slot model, etc. At low plasma densities, all the models have identical asymptotic behavior. However, they strongly diverge at high plasma densities. Attempts to compare predictions ofthese models with thermodynamic experimental data failed due to the insufficient accuracy of the corresponding experiments. Discussions that took place in the 1970s have not led to definite results. In addition, a part of these models predicted only qualitative effects like plasma phase transitions. These effects were sought by experimentalists purposefully but without any success.
机译:用经典的Saha方程描述中等密度等离子体中的电离平衡。在高等离子体密度下,我们需要进行校正以考虑到等离子体的非理想性,即考虑到等离子体带电粒子的相互作用。传统上,这种想法是在Debyetype模型[1,2]的基础上实现的:经典的Debye-Hückel模型,用于大型规范集合的经典Debye-Hückel模型,单组分和多组分等离子体模型,软槽模型等等。在低血浆密度下,所有模型都具有相同的渐近行为。但是,它们在高等离子体密度下有很大差异。由于相应实验的准确性不足,试图将这些模型的预测与热力学实验数据进行比较的尝试失败了。 1970年代进行的讨论并未得出明确的结果。此外,这些模型的一部分仅预测了定性作用,例如等离子体相变。实验者有目的地寻求这些效果,但没有成功。

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