Optimal Control Problem in Preventing of Swine Flu Disease Transmission
暂无分享,去创建一个
[1] 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.
[2] S. Blower,et al. Modeling influenza epidemics and pandemics: insights into the future of swine flu (H1N1) , 2009, BMC medicine.
[3] C. Franco-Paredes,et al. The first influenza pandemic in the new millennium: lessons learned hitherto for current control efforts and overall pandemic preparedness , 2009, Journal of immune based therapies and vaccines.
[4] J. Desenclos,et al. A preliminary estimation of the reproduction ratio for new influenza A(H1N1) from the outbreak in Mexico, March-April 2009. , 2009, Euro surveillance : bulletin Europeen sur les maladies transmissibles = European communicable disease bulletin.
[5] Edy Soewono,et al. An optimal control problem arising from a dengue disease transmission model. , 2013, Mathematical biosciences.
[6] O. Diekmann. Mathematical Epidemiology of Infectious Diseases , 1996 .
[7] Hiroshi Nishiura,et al. Early Epidemiological Assessment of the Virulence of Emerging Infectious Diseases: A Case Study of an Influenza Pandemic , 2009, PloS one.
[8] Nuning Nuraini,et al. Optimal Control Problem of Treatment for Obesity in a Closed Population , 2014, Int. J. Math. Math. Sci..
[9] James D. Murray. Mathematical Biology: I. An Introduction , 2007 .
[10] Barbara Mayer,et al. Mathematical Epidemiology Of Infectious Diseases Model Building Analysis And Interpretation , 2016 .
[11] P. Pongsumpun,et al. Mathematical model of the symptomatic and asymptomatic infections of Swine flu , 2010 .
[12] O Diekmann,et al. The construction of next-generation matrices for compartmental epidemic models , 2010, Journal of The Royal Society Interface.
[13] Nathaniel Hupert,et al. Initial human transmission dynamics of the pandemic (H1N1) 2009 virus in North America , 2009, Influenza and other respiratory viruses.