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arXiv 1703.03341cond-mat.mtrl-sci
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超快暖稠密物质的状态方程、声子和晶格稳定性

Equation of state, phonons, and lattice stability of ultra-fast warm dense matter

Louis Harbour, Chandre M. Dharma-wardana, Dennis D. Klug, Laurent J. Lewis

摘要:

利用超快物质的双温模型(UFM),我们比较了Al,Li和Na的状态方程,对分布函数$g(r)$和声子,以及中性赝原子(NPA)模型与密度泛函理论(DFT)和分子动力学(MD)模拟的结果。NPA的方法使用状态依赖的第一原理赝势从一个“全电子”DFT计算有限的$T$ XCF。它明确地提供了对势、结构因子、“束缚”和“自由”状态以及平均电离$\bar{Z}$。这些是不容易获得的{ \it via} DFT+MD计算,其对于超过$\sim 0.6$的$T/T_F$变得禁止,其中$T_F$是费米温度。因此,DFT+MD和NPA方法都可以与高达$\sim 8$ eV进行比较,而更高的$T$可以寻址${\it via}$ NPA。高$T_e$声子计算提出了在薄UFM样品的UFM晶格稳定性和表面烧蚀的问题。在一个UFM板的烧蚀力被用来定义一个“烧蚀时间”与声子形成时间在薄UFM样品竞争。NPA和标准DFT代码之间的所有属性的优秀协议,即使是李强非本地赝势DFT代码中使用。需要使用适当的赝势电离状态$\bar{Z}$强调。有限$T$交换关联泛函的作用通过它对原子核压力和电子密度分布的影响来说明。

英文摘要:

Using the two-temperature model for ultrafast matter (UFM), we compare the equation of state, pair-distribution functions $g(r)$, and phonons using the neutral pseudoatom (NPA) model with results from density-functional theory (DFT) codes and molecular-dynamics (MD) simulations for Al, Li and Na. The NPA approach uses state-dependent first-principles pseudopotentials from an `all-electron' DFT calculation with finite-$T$ XCF. It provides pair potentials, structure factors, the `bound' and `free' states, as well as a mean ionization $\bar{Z}$ unambiguously. These are not easily accessible {\it via} DFT+MD calculations which become prohibitive for $T/T_F$ exceeding $\sim 0.6$, where $T_F$ is the Fermi temperature. Hence, both DFT+MD and NPA methods can be compared up to $\sim 8$ eV, while higher $T$ can be addressed ${\it via}$ the NPA. The high-$T_e$ phonon calculations raise the question of UFM lattice stability and surface ablation in thin UFM samples. The ablation forces in a UFM slab are used to define an "ablation time" competing with phonon formation times in thin UFM samples. Excellent agreement for all properties is found between NPA and standard DFT codes, even for Li where a strongly non-local pseudopotential is used in DFT codes. The need to use pseudopotentials appropriate to the ionization state $\bar{Z}$ is emphasized. The effect of finite-$T$ exchange-correlation functional is illustrated via its effect on the pressure and the electron-density distribution at a nucleus.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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