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Simplified Fokker-Plank Equation Treatment of Finite-temperature Spin-torque Problems

机译:有限温度自旋转矩问题的简化Fokker-Planck方程处理

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A Legendre function expansion method is proposed to solve the simplified Fokker-Plank equation to study the dynamics of a macrospin under spin-torque-driven magnetic reversal at finite temperature. The first and second eigenvalues (λτ_0)_1 and (λτ_0)_2 as functions of I/Ic and H_k are obtained, in agreement with the previous results using the Taylor series expansion method. The Legendre function expansion method compared with the Taylor series expansion method has faster convergence properties and clear physical means. Besides, it is found that in some case, especially the second eigenvalue (λτ_0)_2 can become complex, that means that the probability density P not only decays with time, but also oscillates with time.
机译:提出了一种Legendre函数展开方法来求解简化的Fokker-Plank方程,以研究自旋转矩驱动的磁反转在有限温度下的宏观自旋动力学。与使用泰勒级数展开法的先前结果一致,获得了作为I / Ic和H_k的函数的第一和第二特征值(λτ_0)_1和(λτ_0)_2。与泰勒级数展开法相比,勒让德函数展开法具有更快的收敛性和清晰的物理含义。此外,发现在某些情况下,尤其是第二特征值(λτ_0)_2可能变得复杂,这意味着概率密度P不仅随时间衰减,而且随时间振荡。

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