一类滞后量为[t]的一阶脉冲泛函微分方程的振动性和渐近性

Asymptotic Behavior and Oscillation of First Order Impulsive Functional Differential Equations with Delay Argument[t]

讨论一类滞后量为[t]的一阶脉冲泛涵微分方程的解的性质,得到所考虑的方程存在非振动解的充分条件和非零解的变化趋势.

This paper discusses asymptotic behavior and Oscillation of first order impulsive functional differential equations with delay argument[ t]. Several sufficient conditions for the non-oscillation and nonzero solution of the above equation are obtained.