Lipschitz quasistability of impulsive differential-difference equations with variable impulsive perturbations

D. D. Bainov; A. B. Dishliev; I. M. Stamova

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Lipschitz quasistability of impulsive differential-difference equations with variable impulsive perturbations

机译：具有可变脉冲摄动的脉冲微分方程的Lipschitz拟性

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摘要

In the present paper, by means of a suitable comparison lemma sufficient conditions for uniform Lipschitz stability of an arbitrary solution of an impulsive system of differential-difference equations with variable impulsive perturbations are obtained.

机译：在本文中，借助于合适的比较引理，获得了具有可变脉冲摄动的微分-差分方程的脉冲系统的任意解的一致Lipschitz稳定性的充分条件。

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《Journal of Computational and Applied Mathematics》 |1996年第2期|共11页
作者
D. D. Bainov; A. B. Dishliev; I. M. Stamova;
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正文语种 eng
中图分类应用数学;
关键词
lipschitz quasistability; impulsive differential-difference equations; variable impulsive perturbations;

机译：Lipschitz拟性;脉冲微分方程;可变脉冲摄动;

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专利

1. Lipschitz quasistability of impulsive differential-difference equations with variable impulsive perturbations [J] . D. D. Bainov, A. B. Dishliev, I. M. Stamova Journal of Computational and Applied Mathematics . 1996,第2期

机译：具有可变脉冲摄动的脉冲微分方程的Lipschitz拟性
2. Second method of Lyapunov for stability of linear impulsive differential-difference equations with variable impulsive perturbations [J] . D. D.Bainov, I. M.Stamova, A. S.Vatsala International journal of stochastic analysis . 1998,第2期

机译：具有可变脉冲摄动的线性脉冲微分方程稳定性的Lyapunov第二种方法
3. ON THE PRACTICAL STABILITY OF THE SOLUTIONS OF IMPULSIVE SYSTEMS OF DIFFERENTIAL-DIFFERENCE EQUATIONS WITH VARIABLE IMPULSIVE PERTURBATIONS [J] . Bainov DD., Stamova IM. Journal of Mathematical Analysis and Applications . 1996,第2期

机译：具有可变脉冲摄动的微分方程组的脉冲系统解的实用稳定性
4. OSCILLATION OF IMPULSIVE NEUTRAL DIFFERENCE EQUATIONS WITH CONTINUOUS VARIABLE [C] . YU-HUA YANG Proceedings of the 2007 International Conference on Machine Learning and Cybernetics . 2007

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5. Boundary value problems and soliton solutions of discrete evolution equations; Numerical methods for the sine-Gordon equation with impulsive forcing. [D] . Wang, Danhua. 2011

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7. Lipschitz quasistability of impulsive differential-difference equations with variable impulsive perturbations [O] . Bainov D.D., Dishliev A.B., Stamova I.M. 1996

机译：具有可变脉冲摄动的脉冲微分方程的Lipschitz拟性

Lipschitz quasistability of impulsive differential-difference equations with variable impulsive perturbations

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