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Models of atoms in plasmas based on common formalism for bound and free electrons

机译:基于常见的束缚电子和自由电子的形式主义的等离子体原子模型

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Atom-in-plasma models: Thomas-Fermi (TF) and INFERNO, AJCI and VAAQP, that use the same formalism for all electrons are briefly described and analyzed from the point of view of their thermodynamic consistence. While the TF and VAAQP models may be derived from variational principle and respect the virial theorem, it appears that two earlier quantum extensions of the quasi-classical TF model, INFERNO and AJCI, are not fully variational. The problems of the two latter approaches are analyzed from the point of view of the VAAQP model. However all quantum models seem to give unrealistic description of atoms in plasma at low temperature and high plasma densities. These difficulties are connected with the Wigner-Seitz cavity approach to non-central ions that is present in all considered models. Comparison of some equation-of-state data from TF, INFERNO and VAAQP models are shown on a chosen example. We report also on the status of our research on the frequency-dependent linear-response theory of atoms in plasma. A new Ehrenfest-type sum rule, originally proposed in the quantum VAAQP model, was proven in the case of the response of the TF atom with the Bloch hydrodynamics (TFB) and checked by numerical example. The TFB case allows one to have a direct insight into the rather involved mathematics of the self-consistent linear response calculations in situations when both the central atom and its plasma vicinity are perturbed by an electric field.
机译:简要描述并分析了等离子体原子模型:Thomas-Fermi(TF)和INFERNO,AJCI和VAAQP,它们对所有电子都使用相同的形式主义,并从其热力学一致性的角度进行了分析。尽管TF和VAAQP模型可以从变分原理中得出并遵循病毒定理,但似乎准经典TF模型的两个较早的量子扩展(INFERNO和AJCI)不是完全变分的。从VAAQP模型的角度分析了后两种方法的问题。但是,所有的量子模型似乎都无法给出低温和高等离子体密度下等离子体中原子的不切实际描述。这些困难与存在于所有考虑模型中的非中心离子的Wigner-Seitz腔方法有关。在选定的示例中显示了来自TF,INFERNO和VAAQP模型的某些状态方程数据的比较。我们还报告了我们在等离子体中原子随频率变化的线性响应理论方面的研究现状。最初在量子VAAQP模型中提出的新的Ehrenfest型求和规则在具有Bloch流体动力学(TFB)的TF原子响应的情况下得到了证明,并通过数值示例进行了检验。在中心原子及其等离子附近都受到电场干扰的情况下,TFB的情况可以使人们直接了解自洽线性响应计算中相当复杂的数学。

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