论文标题

BCC和液体FE的纵向自旋波动在高温和用SuperCell方法计算的压力下

Longitudinal spin fluctuations in bcc and liquid Fe at high temperature and pressure calculated with a supercell approach

论文作者

Gambino, Davide, Brännvall, Marian Arale, Ehn, Amanda, Hedström, Ylva, Alling, Björn

论文摘要

由于振动和磁性自由度的相互作用,在现实条件下对磁性材料的研究是一项具有挑战性的任务。在模拟中包括最困难的贡献是由纵向磁自由度(LSF)表示,因为它们固有的多体性质。尽管如此,已经提出并采用了能够考虑到对半经典水平的这种影响的方案。但是,文献中缺乏评估振动对LSF的影响。因此,在这项工作中,我们在约束密度功能理论的框架内开发了一种超级电池方法,以在存在晶格振动的存在下,在磁磁性的高温状态下,在不同条件下,在磁磁性,高温状态下,在丙型磁性,高温状态下进行局部 - 环境依赖性磁矩的大小。首先,我们考虑在居里温度和环境压力下BCC FE的情况。然后,我们对地球内部核心条件下的BCC FE进行了类似的分析,我们发现LSF稳定了影响系统状态的原子力和电子密度的非零矩。最后,我们在环境压力下在熔点和地球外部核心条件下采用了当前的方案($ p \ $ p \ 200 $ gpa,$ t \约6000 $ k)。在这两种情况下,我们获得的局部磁矩具有与固态对应物相当的大小。

Investigation of magnetic materials at realistic conditions with first-principles methods is a challenging task due to the interplay of vibrational and magnetic degrees of freedom. The most difficult contribution to include in simulations is represented by the longitudinal magnetic degrees of freedom (LSF) due to their inherent many-body nature; nonetheless, schemes that enable to take into account this effect on a semiclassical level have been proposed and employed in the investigation of magnetic systems. However, assessment of the effect of vibrations on LSF is lacking in the literature. For this reason, in this work we develop a supercell approach within the framework of constrained density functional theory to calculate self-consistently the size of local-environment-dependent magnetic moments in the paramagnetic, high-temperature state in presence of lattice vibrations and for liquid Fe in different conditions. First, we consider the case of bcc Fe at the Curie temperature and ambient pressure. Then, we perform a similar analysis on bcc Fe at Earth's inner core conditions, and we find that LSF stabilize non-zero moments which affect atomic forces and electronic density of states of the system. Finally, we employ the present scheme on liquid Fe at the melting point at ambient pressure, and at Earth's outer core conditions ($p \approx 200$ GPa, $T \approx 6000$ K). In both cases, we obtain local magnetic moments of sizes comparable to the solid-state counterparts.

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