覆盖任意格情况下Landau-Lifshitz方程的显式解

I. Dmitrieva
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引用次数: 1

摘要

Landau-Lifshitz方程(L-Le)[1]是铁磁介质中最重要的磁共振理论之一[2],与进化类有关。后者的代表可以被解释为一些非平稳现象的发展(进化)的差异规律。L-Le不仅用于动态铁磁过程,还用于顺磁和核磁理论[2],[3]。
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Explicit solution of the Landau-Lifshitz equation in the case of arbitrary genus of covering
Landau-Lifshitz equation (L-Le) [1] is one of the most important of magnetic resonance theory in ferromagnetic dielectrics [2], and is related to evolutionary class. Representatives of the latter allow to be interpreted as the differential law of development (evolution) of some non stationary phenomenon. L-Le is used not only in the dynamical ferromagnetic processes, but also in paramagnetic and in nuclear magnetism theory as well [2], [3].
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