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arXiv 1805.04539cond-mat.mes-hallcond-mat.str-el
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弯曲纳米条带中磁畴壁的几何诱导运动

Geometry-induced motion of magnetic domain walls in curved nanostripes

Kostiantyn V. Yershov, Volodymyr P. Kravchuk, Denis D. Sheka, Oleksandr V. Pylypovskyi, Denys Makarov, Yuri Gaididei

摘要:

拓扑磁织构的动力学通常由外部引起,例如~磁场或自旋/电荷电流。在这里,我们展示了内部的系统几何形状引起的运动的域壁在一个弯曲的纳米条纹的效果。被驱动的双轴条纹的曲率的梯度,横向畴壁获得高达100米/秒的非常高的速度,并没有表现出任何沃克型的速度限制。我们指出,曲率引起的Dzyaloshinskiii-Moriya相互作用的不均匀分布是畴壁运动的驱动力。虽然我们展示了我们的方法在特定的欧拉螺旋几何形状,该方法是通用的,可以应用到广泛的一类几何形状。

英文摘要:

Dynamics of topological magnetic textures are typically induced externally by, e.g.~magnetic fields or spin/charge currents. Here, we demonstrate the effect of the internal-to-the-system geometry-induced motion of a domain wall in a curved nanostripe. Being driven by the gradient of the curvature of a biaxial stripe, transversal domain walls acquire remarkably high velocities of up to 100 m/s and do not exhibit any Walker-type speed limit. We pinpoint that the inhomogeneous distribution of the curvature-induced Dzyaloshinskii--Moriya interaction is a driving force for the motion of a domain wall. Although we showcase our approach on the specific Euler spiral geometry, the approach is general and can be applied to a wide class of geometries.

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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