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On the Hill Equation Describing Oscillations of a Ferrofluid Free Surface in a Vertical Magnetic Field

机译:关于在垂直磁场中描述铁磁自由表面振动的Hill方程

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We consider an isothermal ferrofluid layer which is nearly inviscid and semi-infinite. It is subjected to a magnetic field that consists of two parts. The first one is a vertical constant component. The second part is oscillating with time in a vertical plane. The linearized Laplace law describing the deformation of the free surface reduces to the study of a Hill equation, thus generalizing the Mathieu equation studied for a purely oscillating magnetic field. Using a classical method, we derive the marginal oscillating conditions and compare them with experimental situations.
机译:我们考虑一个等温的铁磁流体层,它几乎是无粘性的并且是半无限的。它受到由两部分组成的磁场的作用。第一个是垂直常数分量。第二部分在垂直平面中随时间振荡。描述自由表面变形的线性拉普拉斯定律简化了对Hill方程的研究,从而推广了对纯振荡磁场研究的Mathieu方程。使用经典方法,我们推导了边际振荡条件,并将其与实验情况进行了比较。

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