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On periodic orbits in a slow–fast system with normally elliptic slowmanifold

机译:在通常为椭圆形慢流形的慢速系统中的周期轨道上

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摘要

In this note,we consider the bifurcation of a singular homoclinic orbit to periodic ones in a 4-dimensional slow–fast system of ordinary differential equations, having a 2-dimensional normally elliptic slow manifold, originally studied by Fe?kan and Rothos. Assuming an extra degree of differentiability on the system, we can refine their perturbation scheme, in particular the choice of approximate solution, and obtain improved estimates.
机译:在本文中,我们考虑了一个奇异的同宿轨道在一个常态微分方程的4维缓慢快速系统中的周期性分支,该系统具有二维常态椭圆慢流形,最初由Fe?kan和Rothos研究。假设系统具有额外程度的可微性,我们可以完善它们的扰动方案,尤其是近似解的选择,并获得改进的估计。

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