The Averaging Method and the Asymptotic Behavior of Solutions to Differential Inclusions

V.S.Klimov; A.Yu.Ukhalov

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The Averaging Method and the Asymptotic Behavior of Solutions to Differential Inclusions

机译：微分包含问题解的平均方法和渐近行为

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摘要

We prove one version of the first Bogolyubov theorem for differential inclusions with multivalued mappings that satisfy certain one-sided constraints. We study the dependence of solutions to differential inclusions on the parameters.

机译：我们证明了第一个Bogolyubov定理的一个版本，它具有满足某些单面约束的多值映射的微分包含。我们研究了参数对微分包含的解的依赖性。

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来源
《Russian mathematics》 |2009年第8期|共9页
作者
V.S.Klimov; A.Yu.Ukhalov;
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原文格式 PDF
正文语种 eng
中图分类 510B0077;
关键词
averaging method; differential inclusions; asymptotic methods;

机译：平均法;微分包含;渐近法;

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1. The Averaging Method and the Asymptotic Behavior of Solutions to Differential Inclusions [J] . V.S.Klimov, A.Yu.Ukhalov Russian mathematics . 2009,第8期

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7. Integral averages and the asymptotic behavior of solutions of second order ordinary differential equations [O] . Naito Manabu 1992

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The Averaging Method and the Asymptotic Behavior of Solutions to Differential Inclusions

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