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用于相互作用的磁性纳米线和纳米管二维阵列的解析静磁模型。

Analytical magnetostatic model for 2D arrays of interacting magnetic nanowires and nanotubes.

作者信息

Velázquez-Galván Yenni, Encinas Armando

机构信息

División de Materiales Avanzados, Instituto Potosino de Investigación Científica y Tecnológica, Caminio a la Presa San José 2055, 78216 San Luis Potosí, SLP, Mexico.

出版信息

Phys Chem Chem Phys. 2020 Jun 21;22(23):13320-13328. doi: 10.1039/d0cp00808g. Epub 2020 Jun 8.

Abstract

A fully analytical model to describe the magnetostatic properties of these 2D nanocylinder arrays (tubes and wires) is presented. The model allows calculating the components of the effective demagnetizing field as a function of the cylinder height, inner and outer diameters, and the center-to-center distance. From these components, it is possible to calculate the shape anisotropy of the cylinder, the dipolar interaction between them, and the total magnetostatic energy. The model allows performing calculations very simply, using a simple spreadsheet or open-access software such as Geogebra. This allows analyzing the effect of each geometrical parameter in the different contributions to the magnetostatic energy. Amongst the most interesting findings is that the model describes naturally the magnetization easy-axis reorientation transition induced by the dipolar interaction, for which a general phase diagram has been calculated for both tubes and wires. For the case of nanowires, our results show a very good agreement with previously published results. While for nanotubes, the model predicts that the magnetization easy-axis reorientation transition is frustrated as the tube wall thickness decreases and reaches a critical value even when the distance between tubes is reduced to its lowest possible value.

摘要

本文提出了一个用于描述这些二维纳米圆柱阵列(管和线)静磁特性的全解析模型。该模型能够计算有效退磁场的分量,这些分量是圆柱高度、内径和外径以及中心距的函数。根据这些分量,可以计算圆柱的形状各向异性、它们之间的偶极相互作用以及总静磁能。该模型使用简单的电子表格或诸如Geogebra之类的开源软件就能非常简便地进行计算。这使得能够分析每个几何参数对静磁能不同贡献的影响。其中最有趣的发现是,该模型自然地描述了由偶极相互作用引起的磁化易轴重取向转变,为此已经针对管和线计算了一个通用相图。对于纳米线的情况,我们的结果与先前发表的结果显示出非常好的一致性。而对于纳米管,该模型预测,随着管壁厚度减小,磁化易轴重取向转变会受到阻碍,甚至当管间距减小到其最小值时,该转变会达到一个临界值。

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