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Large Angle Ferromagnetic Resonance

机译:大角度铁磁共振

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摘要

We have studied the response of a single domain particle to continuous AC fields using analytical and numerical models based on the Landau-Lifshitz-Gilbert equation. In contrast to conventional ferromagnetic resonance studies, which operate at low power and excite only small angle oscillations of the magnetization, we are interested in high power, large angle excitations. [1] We have calculated the steady state solutions of the Landau-Lifshitz-Gilbert (LLG) equation for single domain particles with uniaxial anisotropy and a circularly polarized AC field H{sub}(ac) perpendicular to the anisotropy axis.[2] The system has only two degrees of freedom, the angle θ between the magnetization and the anisotropy axis (which determines the "orbit" of the precession of the magnetization) and the phase shift between the magnetization and the AC field. The steady state solutions are characterized by a stable orbit (i.e. the damping towards the anisotropy field is compensated by the AC field) and the magnetization processing at the frequency of the AC field. Solution of the LLG equation under these two conditions leads to the equations shown in Fig. 1.
机译:我们使用基于Landau-Lifshitz-Gilbert方程的分析和数值模型研究了单个领域粒子对连续交流场的响应。与传统的铁磁共振研究相比,在低功率下操作并仅仅是磁化的小角度振荡,我们对高功率,大角度激动感兴趣。 [1]我们已经计算了具有单轴各向异性的单域颗粒的Landau-Lifshitz-Gilbert(LLG)方程的稳态解,以及垂直于各向异性轴的圆极化交流场H {Sub}(AC)。[2]该系统仅具有两度的自由度,磁化和各向异性轴之间的角度θ(这决定了磁化的预置的“轨道”)和磁化和交流场之间的相移。稳态溶液的特征在于稳定的轨道(即,朝向各向异性场的阻尼由AC场补偿)和交流场频率的磁化处理。在这两个条件下的LLG方程的解决方案导致图1所示的等式。1。

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  • 来源
    《Intermag Conference》|2006年||共1页
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    W. Scholz;

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  • 中图分类 O441.2-53;
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