首页> 外文会议>Progress in electromagnetics research symposium (PIERS 2009 Moscow) >Investigation of the Nonlinearity Thresholds of Magnetic Nanostructures by Computing the Bifurcation Points at Microwave Frequencies
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Investigation of the Nonlinearity Thresholds of Magnetic Nanostructures by Computing the Bifurcation Points at Microwave Frequencies

机译:通过计算微波频率的分叉点研究磁性纳米结构的非线性阈值

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The bifurcation analysis of the threshold for collective behavior, due to the instabilities (the parametric excitation) of magnetostatic waves (MSW) and dipole-exchange spin-waves (SW) in 3D magnetic nanostructures, is developed. The numerical method is applied to determine the bifurcation points of the nonlinear Maxwell operator (the nonlinear Maxwell equations with electrodynamic boundary conditions complemented by the Landau-Lifshitz equation including the exchange term). The original computational algorithm is improved by combining it with a qualitative method of analysis, based on Lyapunov stability theory. The threshold magnitudes of the pumping electromagnetic waves (EMWs) in the magnetic particle arrays are determined by computing the bifurcation point for different size nanoparticles and for various separations. This technique, based on the bifurcation theory, is a pioneering approach in nano-electrodynamics, taking into account the constrained geometries.
机译:由于在3D磁性纳米结构中静磁波(MSW)和偶极子交换自旋波(SW)的不稳定性(参数激励),对集体行为的阈值进行了分叉分析。应用数值方法确定非线性麦克斯韦算子的分叉点(带有电动边界条件的非线性麦克斯韦方程由包含交换项的Landau-Lifshitz方程补充)。基于Lyapunov稳定性理论,通过将其与定性分析方法相结合,对原始计算算法进行了改进。磁性粒子阵列中的泵浦电磁波(EMW)的阈值大小是通过计算不同大小的纳米粒子和各种分离的分叉点来确定的。考虑到受约束的几何形状,这种基于分叉理论的技术是纳米电动力学的开创性方法。

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