Existence and Global Attractivity of Periodic Solution for an Impulsive Differential Equation

梁赛良; 宁存法

您当前的位置：

首页 >

文章列表页 >

Existence and Global Attractivity of Periodic Solution for an Impulsive Differential Equation

更新时间：2026-09-14

- Existence and Global Attractivity of Periodic Solution for an Impulsive Differential Equation
- 一类脉冲微分方程正周期解的存在性与吸引性
- Issue 5, Pages: 390-391(2003)
- 作者机构：
- 作者简介：
- 基金信息：
- DOI：
  CLC：
- Published：2003
- 稿件说明：
移动端阅览
梁赛良, 宁存法. Existence and Global Attractivity of Periodic Solution for an Impulsive Differential Equation[J]. 2003, (5): 390-391.
DOI：

梁赛良, 宁存法. Existence and Global Attractivity of Periodic Solution for an Impulsive Differential Equation[J]. 2003, (5): 390-391. DOI：

摘要

考虑一类一阶非线性脉冲微分方程

得到了该方程存在正周期解以及该周期解吸引的一个充分条件.当方程的参数p=1时

本文结果即为文献[2]中的相应结果.

Abstract

关键词

Keywords

references

　GopalsamyK,KulenovicMRS,LadasG.Environmentperiodicityandtimedelaysina"food-limited"populationmodel[J].J.Math.Anal.Appl.,1990,147:545-555.

　LalliBS,ZhangBG.Onaperiodicdelaypopulationmodel[J].Quart.Appl.Math.LII,1994:35-42.

　ZhangBG,GopalsamyK.Globalatteractivityandoscillationsinaperiodicdelaylogisticquation[J].J.Math.Anal.Appl.,1990,150:270-283.

　徐远通.泛函微分方程与测度微分方程[M].广州:中山大学出版社,1998.

　张月明,刘玫.一类脉冲微分方程周期解的吸引性[J].山西大学学报(自然科学版),2000,23(2):107-109.193

Views

下载量

CSCD

Alert me when the article has been cited

提交

Tools

Publicity Resources

Boundary Value Problems for Second Order Multi-Point Difference Equations with Impulses

Hopf Bifurcation of Neural Feedback Model with Time Delay

Influence of the Diffusion of Giant Panda Population among Small Areas on Its Permanence

Research Progress on Machine Learning⁃Based Structural Design and Performance Characterization of Composites

Network Intrusion Detection Model Based on Recurrence Plot and MobileViT⁃AESTF

Related Author

李海艳

郭宇恒

李利玫

吕堂红

周林华

桂占吉

宋国华

程艳霞

Related Institution

四川大学锦城学院数学教研室

电子科技大学通信学院

四川师范大学数学与软件学院

长春理工大学理学院

海南师范大学数学与统计学院

⁰