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Path integrals for mean-field equations in nonlinear dynamos

机译:非线性发电机中的平均场方程的路径积分

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摘要

Mean-field dynamo equations are addressed with the aid of the path integral method. The evolution of magnetic field is treated as a three-dimensional Wiener random process, and the mean magnetic-field equations are obtained with the Wiener integrals taken over all the trajectories of the fluid particles. The form of the equations is just the same as the conventional mean-field equations, but here the equations are derived with the velocity field realisation affected by the force exerted by the magnetic field. In this sense, we derive nonlinear dynamo equations.
机译:借助于路径积分方法解决了平均场动力学方程。 磁场的进化被视为三维维纳随机过程,并且通过在流体颗粒的所有轨迹上采用的维纳积分获得平均磁场方程。 等式的形式与传统的平均场方程相同,但是这里,方程式衍生,随着由磁场施加的力影响的速度场实现。 从这个意义上讲,我们推出了非线性发电机方程。

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