Stochastic Modeling for Infectious Diseases. Proceedings of a conference. Marseilles-Luminy, France, November 4-8, 1991.
出版信息
Math Biosci. 1993 Sep-Oct;117(1-2):1-300.
PMID:8104557
Abstract
摘要
相似文献
1
Stochastic Modeling for Infectious Diseases. Proceedings of a conference. Marseilles-Luminy, France, November 4-8, 1991.
Math Biosci. 1993 Sep-Oct;117(1-2):1-300.
2
Probability of a disease outbreak in stochastic multipatch epidemic models.随机多斑块传染病模型中的疾病爆发概率。
Bull Math Biol. 2013 Jul;75(7):1157-80. doi: 10.1007/s11538-013-9848-z. Epub 2013 May 11.
3
A generalized stochastic model for the analysis of infectious disease final size data.一种用于分析传染病最终规模数据的广义随机模型。
Biometrics. 1991 Sep;47(3):961-74.
4
Stochastic epidemic models: a survey.随机传染病模型：综述。
Math Biosci. 2010 May;225(1):24-35. doi: 10.1016/j.mbs.2010.01.006. Epub 2010 Jan 25.
5
[Mathematical models of infection transmission].[感染传播的数学模型]
Epidemiol Prev. 2010 Jan-Apr;34(1-2):56-60.
6
Estimating the transmission rate for a highly infectious disease.估算一种高传染性疾病的传播率。
Biometrics. 1998 Jun;54(2):730-8.
7
Structured Modeling and Analysis of Stochastic Epidemics with Immigration and Demographic Effects.考虑移民和人口效应的随机流行病的结构化建模与分析
PLoS One. 2016 Mar 24;11(3):e0152144. doi: 10.1371/journal.pone.0152144. eCollection 2016.
8
A two-stage model for the SIR outbreak: accounting for the discrete and stochastic nature of the epidemic at the initial contamination stage.两阶段 SIR 爆发模型：在初始污染阶段考虑传染病的离散性和随机性。
Math Biosci. 2011 Dec;234(2):108-17. doi: 10.1016/j.mbs.2011.09.002. Epub 2011 Sep 24.
9
Discrete stochastic metapopulation model with arbitrarily distributed infectious period.具有任意分布感染期的离散随机集合种群模型。
Math Biosci. 2015 Mar;261:74-82. doi: 10.1016/j.mbs.2014.12.003. Epub 2014 Dec 27.
10
The Dynamical Behaviors in a Stochastic SIS Epidemic Model with Nonlinear Incidence.一个具有非线性发生率的随机SIS流行病模型中的动力学行为
Comput Math Methods Med. 2016;2016:5218163. doi: 10.1155/2016/5218163. Epub 2016 Jun 23.
Zotero 插件