Mixed vaccination strategy for the control of tuberculosis: A case study in China.
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Yong Li | Siyu Liu | Siyu Liu | Yong Li | Yingjie Bi | Qingdao Huang | Yingjie Bi | Qingdao Huang
[1] S. Blower,et al. Control Strategies for Tuberculosis Epidemics: New Models for Old Problems , 1996, Science.
[2] Carlos Castillo-Chavez,et al. Dynamical models of tuberculosis and their applications. , 2004, Mathematical biosciences and engineering : MBE.
[3] Samuel Bowong,et al. Global analysis of a dynamical model for transmission of tuberculosis with a general contact rate , 2010 .
[4] C. Castillo-Chavez,et al. Global stability of an age-structure model for TB and its applications to optimal vaccination strategies. , 1998, Mathematical biosciences.
[5] Xuebin Chi,et al. The effect of constant and pulse vaccination on SIR epidemic model with horizontal and vertical transmission , 2002 .
[6] H. Duanmu. [Report on fourth national epidemiological sampling survey of tuberculosis]. , 2002, Zhonghua jie he he hu xi za zhi = Zhonghua jiehe he huxi zazhi = Chinese journal of tuberculosis and respiratory diseases.
[7] Baojun Song,et al. Mathematical analysis of the transmission dynamics of HIV/TB coinfection in the presence of treatment. , 2008, Mathematical biosciences and engineering : MBE.
[8] Sanyi Tang,et al. Global stability and optimal control for a tuberculosis model with vaccination and treatment , 2016 .
[9] E. Ziv,et al. Early therapy for latent tuberculosis infection. , 2001, American journal of epidemiology.
[10] Zhenguo Bai,et al. Threshold dynamics of a time-delayed SEIRS model with pulse vaccination. , 2015, Mathematical biosciences.
[11] O. Diekmann,et al. On the definition and the computation of the basic reproduction ratio R0 in models for infectious diseases in heterogeneous populations , 1990, Journal of mathematical biology.
[12] P E Fine,et al. The long-term dynamics of tuberculosis and other diseases with long serial intervals: implications of and for changing reproduction numbers , 1998, Epidemiology and Infection.
[13] J. Watmough,et al. Reproduction numbers and sub-threshold endemic equilibria for compartmental models of disease transmission. , 2002, Mathematical biosciences.
[14] Xiao-Qiang Zhao,et al. A Tuberculosis Model with Seasonality , 2010, Bulletin of mathematical biology.
[15] Carlos Castillo-Chavez,et al. Mathematical modelling of tuberculosis epidemics. , 2009, Mathematical biosciences and engineering : MBE.
[16] Z. Li,et al. Global Dynamics and Applications of an Epidemiological Model for Hepatitis C Virus Transmission in China , 2015 .
[17] M. Keeling,et al. Modeling Infectious Diseases in Humans and Animals , 2007 .
[18] B. Shulgin,et al. Pulse vaccination strategy in the SIR epidemic model , 1998, Bulletin of mathematical biology.
[19] A. Samoilenko,et al. Periodic and almost-periodic solutions of impulsive differential equations , 1982 .
[20] Carlos Castillo-Chavez,et al. Tuberculosis models with fast and slow dynamics: the role of close and casual contacts. , 2002, Mathematical biosciences.
[21] Tb Epi-demiological. The fifth national tuberculosis epidemiological survey in 2010 , 2012 .
[22] Jianhong Wu,et al. Projection of tuberculosis incidence with increasing immigration trends. , 2008, Journal of theoretical biology.
[23] C. Castillo-Chavez,et al. To treat or not to treat: the case of tuberculosis , 1997, Journal of mathematical biology.
[24] Raquel Duarte,et al. Interpreting measures of tuberculosis transmission: a case study on the Portuguese population , 2014, BMC Infectious Diseases.
[25] T. Chou,et al. Modeling the emergence of the 'hot zones': tuberculosis and the amplification dynamics of drug resistance , 2004, Nature Medicine.
[26] P. Andersen,et al. Tuberculosis vaccine development. , 2002, Current opinion in pulmonary medicine.
[27] Hui Cao,et al. The discrete age-structured SEIT model with application to tuberculosis transmission in China , 2012, Math. Comput. Model..