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The limit periodic solutions of the Volterra-type integro-differential equations in the critical case of a single zero root

机译:单零根临界情况下Volterra型积分微分方程的极限周期解

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The equations with non-linear terms in a form of power series with respect to variable and functionals are investigated. The equations depend on a small limit periodic perturbation. In the critical case of a single zero root, the existence of the limit periodic solutions family of the integro-differential equation is proved in form holomorphic functions with respect to a small parameter and arbitrary initial data of the non-critical variables.
机译:研究了关于变量和泛函的幂级数形式的非线性项方程。这些方程式取决于一个小极限的周期性扰动。在单个零根的临界情况下,关于非临界变量的小参数和任意初始数据,以形式全纯函数证明了积分微分方程的极限周期解族的存在。

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