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Averaging principle and the variational approach in the problem on the bifurcation of periodic solutions from nonisolated equilibria of the averaged equation

机译:平均方程非孤立均衡的周期解分歧问题的平均原理和变分方法

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摘要

We obtain conditions for branching (Malkin bifurcation) of periodic solutions of differential equations with a small parameter from nonisolated equilibria of the averaged equation. An averaging principle is stated and proved. We define an abstract analog of the Malkin bifurcation function.
机译:我们从平均方程的非隔离均衡中获得了带有小参数的微分方程周期解的分支(马尔金分支)条件。陈述并证明了平均原理。我们定义了Malkin分叉函数的抽象类似物。

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