| 具有抗性发展和轮换使用杀虫剂的综合害虫治理模型的动力学性质 |
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| 引用本文： | 韩静光,刘兵,王洪娇. 具有抗性发展和轮换使用杀虫剂的综合害虫治理模型的动力学性质[J]. 信阳师范学院学报(自然科学版), 2015, 0(1): 1-3 |
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| 作者姓名： | 韩静光 刘兵 王洪娇 |
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| 作者单位： | 1. 辽宁师范大学数学学院,辽宁大连,116029
2. 鞍山师范学院数学与信息科学学院,辽宁鞍山,114007 |
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| 摘 要： | 将害虫对杀虫剂的抗性发展及周期性轮换使用杀虫剂引入具有不同时刻脉冲作用的综合害虫治理模型,利用脉冲微分方程的基本理论和分析方法给出害虫根除周期解存在及全局吸引的充分条件.
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| 关 键 词： | 抗性发展 脉冲微分方程 替换杀虫剂 全局吸引 经济阈值 |
Dynamics on Integrated Pest Control Model with Resistant Development and Using Pesticides in Rotation |
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| Han Jingguang,Liu Bing,Wang Hongjiao. Dynamics on Integrated Pest Control Model with Resistant Development and Using Pesticides in Rotation[J]. Journal of Xinyang Teachers College(Natural Science Edition), 2015, 0(1): 1-3 |
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| Authors: | Han Jingguang Liu Bing Wang Hongjiao |
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| Affiliation: | Han Jingguang;Liu Bing;Wang Hongjiao;Department of Mathematics,Liaoning Normal University;College of Mathematics and Information Science,Anshan Normal College; |
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| Abstract: | An integrated pest control model with impulsive effects at different fixed time was proposed by introducing resistant development and periodic using pesticides in rotation. The sufficient conditions of the existence and global attractiveness of pest-eradication periodic solution were given by using the basic theory and analysis methods of impulsive differential equation. |
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| Keywords: | resistant development impulsive differential equation pesticides in rotation global attractiveness economic threshold |
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