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首页> 外文期刊>Journal of Dynamical and Control Systems >Nonoscillation and Exponential Stability of Delay Differential Equations with Oscillating Coefficients
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Nonoscillation and Exponential Stability of Delay Differential Equations with Oscillating Coefficients

机译:具振荡系数的时滞微分方程的非振动性和指数稳定性。

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摘要

We prove that under some additional conditions, the nonoscillation of the scalar delay differential equation $$ dot xleft( t right) + sumlimits_{k = 1}^m {a_k left( t right)xleft( {h_k left( t right)} right) = 0} $$ implies the exponential stability. New nonoscillation conditions are obtained for equations with positive and negative coefficients and for equations of arbitrary signs. As an example, we present an exponentially stable equation with two delays and two oscillating coefficients.
机译:我们证明在某些其他条件下,标量延迟微分方程的非振动性$ dot xleft(t right)+ sumlimits_ {k = 1} ^ m {a_k left(t right)xleft({h_k left(t right)}右)= 0} $$表示指数稳定性。对于具有正负系数的方程和任意符号的方程,将获得新的非振动条件。作为示例,我们提出了一个具有两个延迟和两个振荡系数的指数稳定方程。

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