Dynamics of an edge-based SEIR model for sexually transmitted diseases
Huo, Hai-Feng; Yang, Qian; Xiang, Hong
2020
发表期刊MATHEMATICAL BIOSCIENCES AND ENGINEERING
ISSN1547-1063
卷号17期号:1页码:669-699
摘要

A new edge-based sexually transmitted SEIR model on the contact network is introduced in this paper. The contact infection between the opposite sex and no infectivity during the latent period on bipartite networks are included. The basic reproduction number and the equations of the final size of epidemic are derived. The dynamics of our model with arbitrary initial conditions are further studied. Sensitivity analysis on several parameters and numerical results of the model are derived. We show that the length of the latent period has an effect on arrival time and size of disease peak, but does not affect the final epidemic size and the basic reproduction number of the disease.

关键词sexually transmitted disease SEIR epidemic model bipartite networks initial value and basic reproduction number
DOI10.3934/mbe.2020035
收录类别SCI ; SCIE ; EI
语种英语
资助项目National Natural Science Foundation of China[11861044][11661050]
WOS研究方向Mathematical & Computational Biology
WOS类目Mathematical & Computational Biology
WOS记录号WOS:000495897300035
出版者AMER INST MATHEMATICAL SCIENCES-AIMS
EI入藏号20201308349957
EI主题词Diseases
EI分类号461.7 Health Care - 461.9 Biology - 921 Mathematics
来源库WOS
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被引频次:22[WOS]   [WOS记录]     [WOS相关记录]
文献类型期刊论文
条目标识符https://ir.lut.edu.cn/handle/2XXMBERH/64234
专题材料科学与工程学院
理学院
学科建设与学位办公室
通讯作者Huo, Hai-Feng
作者单位Lanzhou Univ Technol, Dept Appl Math, Lanzhou 730050, Gansu, Peoples R China
第一作者单位材料科学与工程学院
通讯作者单位材料科学与工程学院
第一作者的第一单位材料科学与工程学院
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Huo, Hai-Feng,Yang, Qian,Xiang, Hong. Dynamics of an edge-based SEIR model for sexually transmitted diseases[J]. MATHEMATICAL BIOSCIENCES AND ENGINEERING,2020,17(1):669-699.
APA Huo, Hai-Feng,Yang, Qian,&Xiang, Hong.(2020).Dynamics of an edge-based SEIR model for sexually transmitted diseases.MATHEMATICAL BIOSCIENCES AND ENGINEERING,17(1),669-699.
MLA Huo, Hai-Feng,et al."Dynamics of an edge-based SEIR model for sexually transmitted diseases".MATHEMATICAL BIOSCIENCES AND ENGINEERING 17.1(2020):669-699.
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