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A route to magnetic field reversals: An example of an ABC-forced nonlinear dynamo

机译:逆转磁场的途径:ABC强迫的非线性发电机的示例

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We are investigating numerically the nonlinear behaviour of a space-periodic MHD system with ABC forcing. Most computations are performed for magnetic Reynolds numbers increasing from 0 to 60 and a fixed kinematic Reynolds number, small enough for the trivial solution with a zero magnetic field to be stable to velocity perturbations. At the critical magnetic Reynolds number for the onset of instability of the trivial solution the dominant eigenvalue of the kinematic dynamo problem is,real. In agreement with the bifurcation theory new steady states with non-vanishing magnetic field appear in this bifurcation. Subsequent bifurcations are investigated. A regime is detected, where chaotic variations of the magnetic field orientation (analogous to magnetic field reversals) are observed in the temporal evolution of the system. [References: 30]
机译:我们正在对具有ABC强迫的空间周期MHD系统的非线性行为进行数值研究。大多数计算是针对从0增至60的雷诺数和固定的运动雷诺数进行的,该运动小得足以使零磁场的平凡解对速度扰动稳定。在平凡解不稳定的临界磁雷诺数下,运动发电机问题的主导特征值是真实的。与分岔理论相一致,在该分岔中出现了具有不消失磁场的新稳态。随后的分支研究。检测到一种状态,其中在系统的时间演变中观察到磁场方向的混沌变化(类似于磁场反转)。 [参考:30]

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