Analysis of Transmission and Control of Tuberculosis in Mainland China, 2005–2016, Based on the Age-Structure Mathematical Model
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Sanling Yuan | Sanling Yuan | Mingtao Li | Mingtao Li | Yu Zhao | Yu Zhao
[1] Tb Epi-demiological. The fifth national tuberculosis epidemiological survey in 2010 , 2012 .
[2] Juan Zhang,et al. Transmission dynamics of a multi-group brucellosis model with mixed cross infection in public farm , 2014, Appl. Math. Comput..
[3] T. K. Kar,et al. Global Dynamics of a Tuberculosis Epidemic Model and the Influence of Backward Bifurcation , 2012, J. Math. Model. Algorithms.
[4] C. Bhunu,et al. Tuberculosis Transmission Model with Chemoprophylaxis and Treatment , 2008, Bulletin of mathematical biology.
[5] P. Escalante. Tuberculosis , 1904, Annals of Internal Medicine.
[6] J. Kurths,et al. Modeling and analysis of the transmission dynamics of tuberculosis without and with seasonality , 2011, Nonlinear Dynamics.
[7] S. Blower,et al. Quantifying the intrinsic transmission dynamics of tuberculosis. , 1998, Theoretical population biology.
[8] S. Blower,et al. Problems and solutions for the Stop TB partnership. , 2002, The Lancet. Infectious diseases.
[9] Zhen Jin,et al. Modeling direct and indirect disease transmission using multi-group model , 2017 .
[10] C. Connell McCluskey,et al. Global Analysis of Two Tuberculosis Models , 2004 .
[11] A. Geser,et al. The use of mathematical models in the study of the epidemiology of tuberculosis. , 1962, American journal of public health and the nation's health.
[12] Hui Cao,et al. The discrete age-structured SEIT model with application to tuberculosis transmission in China , 2012, Math. Comput. Model..
[13] D. Chin,et al. Progress in tuberculosis control and the evolving public-health system in China , 2007, The Lancet.
[14] S. Blower,et al. The intrinsic transmission dynamics of tuberculosis epidemics , 1995, Nature Medicine.
[15] Zhen Jin,et al. Transmission dynamics and control for a brucellosis model in Hinggan League of Inner Mongolia, China. , 2014, Mathematical biosciences and engineering : MBE.
[16] Geoff P Garnett,et al. Mathematical modelling of the epidemiology of tuberculosis. , 2010, Advances in experimental medicine and biology.
[17] J. Watmough,et al. Reproduction numbers and sub-threshold endemic equilibria for compartmental models of disease transmission. , 2002, Mathematical biosciences.
[18] Dan Feng,et al. Modeling the impact of immigration on the epidemiology of tuberculosis. , 2008, Theoretical population biology.
[19] D. Chin,et al. Tuberculosis control strategies to reach the 2035 global targets in China: the role of changing demographics and reactivation disease , 2015, BMC Medicine.
[20] D. Lowrie. Tuberculosis vaccine research in China , 2012, Emerging Microbes & Infections.
[21] Andreas Handel,et al. Feasibility of achieving the 2025 WHO global tuberculosis targets in South Africa, China, and India: a combined analysis of 11 mathematical models , 2016, The Lancet. Global health.
[22] Eric R. Ziegel,et al. Probability and Statistics for Engineering and the Sciences , 2004, Technometrics.
[23] S. Blower,et al. Uncertainty and sensitivity analysis of the basic reproductive rate. Tuberculosis as an example. , 1997, American journal of epidemiology.
[24] Eunok Jung,et al. A dynamic model for tuberculosis transmission and optimal treatment strategies in South Korea. , 2011, Journal of theoretical biology.
[25] Christopher Dye,et al. Low access to a highly effective therapy: a challenge for international tuberculosis control. , 2002, Bulletin of the World Health Organization.
[26] E. Lyons,et al. Pandemic Potential of a Strain of Influenza A (H1N1): Early Findings , 2009, Science.
[27] S. Blower,et al. Control Strategies for Tuberculosis Epidemics: New Models for Old Problems , 1996, Science.
[28] J. Strauss,et al. Healthy Aging in China. , 2014, Journal of the economics of ageing.
[29] Xiangyun Shi,et al. Modelling and stability analysis for a tuberculosis model with healthy education and treatment , 2013 .
[30] Xiao-Qiang Zhao,et al. A Tuberculosis Model with Seasonality , 2010, Bulletin of mathematical biology.
[31] Hadi Dowlatabadi,et al. Sensitivity and Uncertainty Analysis of Complex Models of Disease Transmission: an HIV Model, as an Example , 1994 .
[32] J. Miro,et al. Tuberculosis Recurrence after Completion Treatment in a European City: Reinfection or Relapse? , 2013, PloS one.
[33] E. Ziv,et al. Early therapy for latent tuberculosis infection. , 2001, American journal of epidemiology.
[34] E. Ziv,et al. Potential Public Health Impact of New Tuberculosis Vaccines , 2004, Emerging infectious diseases.
[35] R. Ruth,et al. Stability of dynamical systems , 1988 .
[36] D. Okuonghae,et al. Analysis of a mathematical model for tuberculosis: What could be done to increase case detection. , 2011, Journal of theoretical biology.
[37] C. Castillo-Chavez,et al. A model for tuberculosis with exogenous reinfection. , 2000, Theoretical population biology.