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Path Integral Approach to Stochastic Magnetization Dynamics in Uniaxial Ferromagnetic Nanoparticles

机译:单轴铁磁纳米粒子中随机磁化动力学的路径积分方法

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摘要

We study stochastic magnetization dynamics in uniformly magnetized uniaxial particles. The solution of the Fokker–Planck equation associated with the problem is expressed as a Wiener-type Path Integral. This path integral is then approximately computed in the limit of small noise by using action minimization technique. This analytical technique is used to compute typical durations of thermal induced transitions between opposite magnetization orientations. The analytical results are compared with numerical integration of the Landau–Lifshitz equation describing the stochastic magnetization dynamics.
机译:我们研究均匀磁化的单轴粒子中的随机磁化动力学。与该问题相关的Fokker-Planck方程的解表示为Wiener型路径积分。然后,通过使用动作最小化技术,在小噪声的范围内近似计算此路径积分。该分析技术用于计算相反磁化方向之间热感应跃迁的典型持续时间。将分析结果与描述随机磁化动力学的Landau-Lifshitz方程的数值积分进行了比较。

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