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Classification of the centers and isochronicity for a class of quartic polynomial differential systems

机译:一类四次多项式微分系统的中心分类和等时性

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摘要

In this paper, the conditions of center and isochronous center at the origin for a class of planar quartic differential systems are studied. At first, a constructive theorem of singular point quantities is presented, which plays an important role in simplifying periodic constants. The sufficient and necessary conditions for the origin of the systems being a center are obtained. Then a complete classification of the sufficient and necessary conditions are given for the origin of the systems being an isochronous center.
机译:本文研究了一类平面四次微分系统的原点中心和等时中心的条件。首先,提出了奇异点数量的构造性定理,该定理在简化周期常数中起重要作用。获得了以系统为中心的充分必要条件。然后,给出了等时系统原点的充分必要条件的完整分类。

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