摘要
本文建立了脉冲微分积分方程p(t)x(t)=c+(?)q(s)x(s)ds t≠t_k x(t_k^+)=A_k(t_k)x(t_k) k=1,2…的解和解的一阶导数有界的充要条件,同时也研究了解的渐近性态。
We give necessary and sufficent conditions for the solutions of the impulsive integro- differential equation (?) to be bounded together with their first derivatives.We also study the asymptotic behavior of the solutions.
出处
《宝鸡文理学院学报（自然科学版）》
CAS
1993年第2期53-59,共7页
Journal of Baoji University of Arts and Sciences(Natural Science Edition)
关键词
有界性
渐近性
积分微分方程
解
Impulsive integro-differential equation
Boundedness
Asymptotic behavior
