OSCILLATION OF SOLUTIONS OF IMPULSIVE NONLINEAR PARABOLIC DIFFERENTIAL-DIFFERENCE EQUATIONS

Bainov D.; Minchev E.

首页> 外文期刊>International Journal of Theoretical Physics: A Journal of Original Research and Reviews in Theoretical Physics and Related Mathematics, Dedicated to the Unification of Physics >OSCILLATION OF SOLUTIONS OF IMPULSIVE NONLINEAR PARABOLIC DIFFERENTIAL-DIFFERENCE EQUATIONS

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OSCILLATION OF SOLUTIONS OF IMPULSIVE NONLINEAR PARABOLIC DIFFERENTIAL-DIFFERENCE EQUATIONS

机译：脉冲非线性抛物型微分方程的解的振动性

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Sufficient conditions for oscillation of the solutions of impulsive nonlinear parabolic differential-difference equations are obtained. [References: 14]

机译：获得了脉冲非线性抛物微分方程的解的振动的充分条件。 [参考：14]

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《International Journal of Theoretical Physics: A Journal of Original Research and Reviews in Theoretical Physics and Related Mathematics, Dedicated to the Unification of Physics》 |1996年第1期|共9页
作者
Bainov D.; Minchev E.;
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正文语种 eng
中图分类理论物理学;
关键词
Forced-oscillations;

机译：强迫振荡;

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专利

1. Forced oscillations of solutions of impulsive nonlinear parabolic differential-difference equations [J] . Drumi Bainov, Emil Minchev Journal of the Korean Mathematical Society . 1998,第4期

机译：脉冲非线性抛物微分方程的解的强迫振动
2. Oscillation of the bounded solutions of impulsive differential-difference equations of second order [J] . Bainov DD., Dishliev AB., Dimitrova MB. Applied mathematics and computation . 2000,第1期

机译：二阶脉冲微分方程的有界解的振动性
3. Existence of almost periodic solutions for strongly stable nonlinear impulsive differential-difference equations [J] . Stamov G.T., Stamova I.M., Alzabut J.O. Nonlinear analysis. Hybrid systems: An International Multidisciplinary Journal . 2012,第2期

机译：强稳定的非线性脉冲微分方程的概周期解的存在性
4. Forced oscillation criteria of solutions for a class of impulsive parabolic equations with two delays [C] . Liu Junhong, Yang Wanli, Zheng Suwen, International Conference on Advanced Mechatronic Systems . 2013

机译：一类具有两个时滞的脉冲抛物方程的解的强迫振动准则
5. Normalized p-laplacian evolution: boundary behavior of non-negative solutions of fully nonlinear parabolic equations: Gradient bounds for p-harmonic systems with vanishing neumann (dirichlet) data in a convex domain. [D] . Banerjee, Agnid. 2014

机译：归一化的p-拉普拉斯演化：完全非线性抛物方程的非负解的边界行为：具有在凸域中消失的Neumann（dirichlet）数据的p调和系统的梯度界。
6. Entire solutions of nonlinear differential-difference equations [O] . Cuiping Li, Feng Lü, Junfeng Xu -1

机译：非线性微分方程的整体解
7. Oscillation of the Solutions of Neutral Impulsive Differential-Difference Equations of First Order [O] . M. B. Dimitrova 2014

机译：一阶中立型脉冲微分方程解的振动性

OSCILLATION OF SOLUTIONS OF IMPULSIVE NONLINEAR PARABOLIC DIFFERENTIAL-DIFFERENCE EQUATIONS

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