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BOUNDEDNESS IN TERMS OF TWO MEASURES FOR IMPULSIVE DISCRETE SYSTEMS
引用本文:Wu Haixia (College of Mathematics and Computer Science,Hebei University,Baoding 071002} Wang Peiguang (College of Electronic and Information Engineering,Hebei University,Baoding 071002). BOUNDEDNESS IN TERMS OF TWO MEASURES FOR IMPULSIVE DISCRETE SYSTEMS[J]. Annals of Differential Equations, 2006, 0(3)
作者姓名:Wu Haixia (College of Mathematics and Computer Science  Hebei University  Baoding 071002} Wang Peiguang (College of Electronic and Information Engineering  Hebei University  Baoding 071002)
作者单位:Wu Haixia (College of Mathematics and Computer Science,Hebei University,Baoding 071002} Wang Peiguang (College of Electronic and Information Engineering,Hebei University,Baoding 071002
基金项目:Supported by the Project-sponsored by SRF for ROCS, SEM of China(48371109) the Natural Science Foundation of Hebei Province (A2006000941).
摘    要:This paper concerns a class of impulsive discrete systems and offers sufficient conditions of boundedness in terms of two measures for such systems, by employing vector Lyapunov functions and a new comparison principle. The result obtained generalizes those in known literatures.


BOUNDEDNESS IN TERMS OF TWO MEASURES FOR IMPULSIVE DISCRETE SYSTEMS
Wu Haixia. BOUNDEDNESS IN TERMS OF TWO MEASURES FOR IMPULSIVE DISCRETE SYSTEMS[J]. 微分方程年刊(英文版), 2006, 0(3)
Authors:Wu Haixia
Abstract:This paper concerns a class of impulsive discrete systems and offers sufficient conditions of boundedness in terms of two measures for such systems, by employing vector Lyapunov functions and a new comparison principle. The result obtained generalizes those in known literatures.
Keywords:impulsive discrete systems  boundedness in terms of two measures  vector Lyapunov functions  comparison principle  upper quasi-monotone  
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