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Global dynamics of a dengue epidemic mathematical model
Cai, Liming1,2; Guo, Shumin3; Li, XueZhi1; Ghosh, Mini4
2009-11-30
发表期刊CHAOS SOLITONS & FRACTALS
ISSN0960-0779
卷号42期号:4页码:2297-2304
摘要The paper investigates the global stability of a dengue epidemic model with saturation and bilinear incidence. The constant human recruitment rate and exponential natural death, as well as vector population with asymptotically constant population, are incorporated into the model. The model exhibits two equilibria, namely, the disease-free equilibrium and the endemic equilibrium. The stability of these two equilibria is controlled by the threshold number R(0). It is shown that if R(0) is less than one, the disease-free equilibrium is globally asymptotically stable and in such a case the endemic equilibrium does not exist; if R(0) is greater than one, then the disease persists and the unique endemic equilibrium is globally asymptotically stable. (C) 2009 Elsevier Ltd. All rights reserved.
DOI10.1016/j.chaos.2009.03.130
语种英语
资助项目National Natural Science Foundation of China[10671166]
WOS研究方向Mathematics ; Physics
WOS类目Mathematics, Interdisciplinary Applications ; Physics, Multidisciplinary ; Physics, Mathematical
WOS记录号WOS:000269190000041
出版者PERGAMON-ELSEVIER SCIENCE LTD
引用统计
文献类型期刊论文
条目标识符http://ir.amss.ac.cn/handle/2S8OKBNM/8820
专题中国科学院数学与系统科学研究院
通讯作者Cai, Liming
作者单位1.Xinyang Normal Univ, Dept Math, Xinyang 464000, Peoples R China
2.Acad Sinica, Acad Math & Syst Sci, Beijing 100080, Peoples R China
3.Beijing Inst Informat Control, Beijing 100037, Peoples R China
4.Thapar Univ, Sch Math & Comp Applicat, Patiala 147004, Punjab, India
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Cai, Liming,Guo, Shumin,Li, XueZhi,et al. Global dynamics of a dengue epidemic mathematical model[J]. CHAOS SOLITONS & FRACTALS,2009,42(4):2297-2304.
APA Cai, Liming,Guo, Shumin,Li, XueZhi,&Ghosh, Mini.(2009).Global dynamics of a dengue epidemic mathematical model.CHAOS SOLITONS & FRACTALS,42(4),2297-2304.
MLA Cai, Liming,et al."Global dynamics of a dengue epidemic mathematical model".CHAOS SOLITONS & FRACTALS 42.4(2009):2297-2304.
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