| 引用本文： |
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徐为坚,陈时东.具有免疫接种及饱和传染率的传染病模型分析[J].广西科学,2006,13(4):261-263. [点击复制]
- XU Wei-jian,CHEN Shi-dong.Analysis of an Infectious Disease Model with Immunization Vaccination and Saturating Infect Rate[J].Guangxi Sciences,2006,13(4):261-263. [点击复制]
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| 摘要: |
| 分析具有免疫接种、免疫消除、无出生死亡及饱和传染率的传染病模型,得到模型的无病平衡点及地方病平衡点全局渐近稳定的条件. |
| 关键词: 数学模型 平衡点 全局渐近稳定 传染病 |
| DOI： |
| 投稿时间：2006-06-14 |
| 基金项目:国家自然科学基金资助项目(10471117);广西教育厅科研项目(200510211)联合资助。 |
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| Analysis of an Infectious Disease Model with Immunization Vaccination and Saturating Infect Rate |
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XU Wei-jian1, CHEN Shi-dong2
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| (1.Department of Mathematics and Computer Science, Yulin Teachers' College, Yulin, Guangxi, 537000, China;2.Department of Physics and Information Science, Yulin Teachers' College, Yulin, Guangxi, 537000, China) |
| Abstract: |
| Infectious disease model with Immunization Vaccination,Immunization elimination,naught birth and death,saturating infect rate are analyzed.And then the conditions on the global asymptotic stability of the non-disease equilibrium and local disease's equilibrium are obtained. |
| Key words: mathematical model equilibrium global asymptotic stability infectious disease |
