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Domain Walls in Nanostripes of Cubic-Anisotropy Ferromagnetic Materials

机译:立方各向异性铁磁材料纳米带中的畴壁

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We discuss the structure of the domain walls (DWs) in ferromagnetic nanostripes formed of cubic-anisotropy materials. Within certain approximations, such stationary textures are described by soliton solutions to the sine-Gordon equation in 2-D that is obtained with a constraint on the Landau-Lifshitz equation. Preferable stable and metastable types of the DWs (transverse DWs, vortex DWs, and others) are established with dependence on the stripe width and thickness using the micromagnetic simulations for a set of the so-called spintronic materials, which are of the current interest with regard to controlling the DW state. The simulated DW textures are classified on the basis of the stationary multisoliton states of the sine-Gordon model in 2-D.
机译:我们讨论了由立方各向异性材料形成的铁磁纳米带中的畴壁(DWs)结构。在某些近似值内,此类静态纹理是通过对二维Land-Lifshitz方程的约束而获得的二维正弦-Gordon方程的孤子解来描述的。使用微磁模拟对一组所谓的自旋电子材料建立了优选的稳定和亚稳态类型的DW(横向DW,涡流DW等),取决于条的宽度和厚度,这是当前关注的关于控制DW状态。基于二维中正弦-戈登模型的平稳多孤子状态,对模拟的DW纹理进行分类。

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