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OSCILLATIONS OF SCALAR NEUTRAL IMPULSIVE DIFFERENTIAL EQUATIONS OF THE FIRST ORDER WITH VARIABLE COEFFICIENTS

机译:具有变系数的一阶标量中性脉冲微分方程的振动性

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摘要

The theory of oscillations of neutral impulsive differential equations is gradually occupying a central place among the theories of oscillations of impulsive differential equations. This could be due to the fact that neutral impulsive differential equations play fundamental roles in the present drive to further develop information technology. Indeed, neutral differential equations appear in networks containing lossless transmission lines (as in high-speed computers where the lossless transmission lines are used to interconnect switching circuits). In this paper, we generalize and prove the results of oscillations of neutral delay differential equations with constant coefficients obtained by Gyori and Ladas for impulsive differential equations.
机译:中立型脉冲微分方程的振动理论在脉冲微分方程的振动理论中正逐渐占据中心地位。这可能是由于中立的脉冲微分方程在当前进一步发展信息技术的驱动中起着基本作用。实际上,中性微分方程出现在包含无损传输线的网络中(如在高速计算机中,无损传输线用于互连开关电路)。在本文中,我们归纳并证明了由Gyori和Ladas获得的具有常数系数的中立型时滞微分方程对于脉冲微分方程的振动结果。

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