Asymptotic Analysis of a Nonlinear SEIS Differential-Integral Equation Model

机译：非线性SEIS微分积分方程模型的渐近分析

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In this paper,a SEIS epidemic model with infection-age and nonlinear contact rate is studied,and the basic reproductive number which determines whether the disease dies out or persists is found.Further,the asymptotic stability of each equilibrium point is discussed,which extends the results of some related models.

机译：本文研究了一个具有感染年龄和非线性接触率的SEIS流行病模型，并找到了确定该病是否死亡或持续的基本繁殖数。进一步，讨论了每个平衡点的渐近稳定性，并扩展了一些相关模型的结果。

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来源
《2007 International Conference on Computational Intelligence and Security Workshops(CIS Workshops 2007)》|2007年|1210-1213|共4页
会议地点 Harbin(CN);Harbin(CN)
作者
Chengzhang Yu; rnWenze Fu; rnWenzhong He; rnRuifang Huang; rnZhixiong Ye; rnMeiyu He;
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作者单位

Xu Wenxiong@School of Science,Xi'an Jiaotong University,Xi'an,710049,China--Zhang Tailei@School of Science,Xi'an Jiaotong University,Xi'an,710049,China--Xu Zongben@School of Science,Xi'an Jiaotong University,Xi'an,710049,China--;

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原文格式 PDF
正文语种 eng
中图分类计算技术、计算机技术;
关键词
Infection-age; Stability; Epidemic model; Basic reproductive number.;

机译：感染年龄；稳定性;流行模型基本生殖数。;
入库时间 2022-08-26 13:58:41

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Asymptotic Analysis of a Nonlinear SEIS Differential-Integral Equation Model

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