Optimal Control of an SIR Epidemic Model with a Saturated Treatment
暂无分享,去创建一个
[1] M. L. Chambers. The Mathematical Theory of Optimal Processes , 1965 .
[2] Wolfgang Hackbusch,et al. A numerical method for solving parabolic equations with opposite orientations , 1978, Computing.
[3] O. Diekmann. Mathematical Epidemiology of Infectious Diseases , 1996 .
[4] Xianning Liu,et al. Backward bifurcation of an epidemic model with saturated treatment function , 2008 .
[5] L. S. Pontryagin,et al. Mathematical Theory of Optimal Processes , 1962 .
[6] Gul Zaman,et al. Optimal control of a vector borne disease with horizontal transmission , 2012 .
[7] T. K. Kar,et al. Stability analysis and optimal control of an SIR epidemic model with vaccination , 2011, Biosyst..
[8] S. I. Rubinow,et al. Introduction to Mathematical Biology , 1975 .
[9] Xuebin Chi,et al. The effect of constant and pulse vaccination on SIR epidemic model with horizontal and vertical transmission , 2002 .
[10] L. Rinaldi,et al. Changing climate and changing vector-borne disease distribution: the example of Dirofilaria in Europe. , 2011, Veterinary parasitology.
[11] Khalid Hattaf,et al. Presentation of Malaria Epidemics Using Multiple Optimal Controls , 2012, J. Appl. Math..
[12] Abdelilah Kaddar,et al. Stability analysis in a delayed SIR epidemic model with a saturated incidence rate , 2010 .
[13] T. Yusuf,et al. Optimal control of vaccination and treatment for an SIR epidemiological model , 2012 .
[14] E. Labriji,et al. Stability Analysis and Optimal Vaccination Strategies for an SIR Epidemic Model with a Nonlinear Incidence Rate , 2013 .
[15] K. Hattaf,et al. A delayed SIR epidemic model with a general incidence rate , 2013 .
[16] Yong Han Kang,et al. Optimal treatment of an SIR epidemic model with time delay , 2009, Biosyst..
[17] Mostafa Rachik,et al. Optimal Vaccination Strategies of an SIR Epidemic Model with a Saturated Treatment , 2013 .
[18] Kazeem O. Okosun,et al. Impact of Chemo-therapy on Optimal Control of Malaria Disease with Infected Immigrants , 2011, Biosyst..
[19] Mini Ghosh,et al. Stability and bifurcation of an SIVS epidemic model with treatment and age of vaccination , 2010 .
[20] Miss A.O. Penney. (b) , 1974, The New Yale Book of Quotations.
[21] G. Serio,et al. A generalization of the Kermack-McKendrick deterministic epidemic model☆ , 1978 .
[22] Shigui Ruan,et al. Dynamical behavior of an epidemic model with a nonlinear incidence rate , 2003 .
[23] Seyed M. Moghadas,et al. A qualitative study of a vaccination model with non-linear incidence , 2003, Appl. Math. Comput..
[24] Yong Han Kang,et al. Stability analysis and optimal vaccination of an SIR epidemic model , 2008, Biosyst..
[25] Mini Ghosh,et al. Stability analysis of an HIV/AIDS epidemic model with treatment , 2009 .
[26] Shingo Iwami,et al. Optimal control strategy for prevention of avian influenza pandemic. , 2009, Journal of theoretical biology.
[27] Kazeem O. Okosun,et al. Optimal control analysis of a malaria disease transmission model that includes treatment and vaccination with waning immunity , 2011, Biosyst..
[28] R. Mickens. A discrete-time model for the spread of periodic diseases without immunity. , 1992, Bio Systems.
[29] Khalid Hattaf,et al. Optimal Control of Tuberculosis with Exogenous Reinfection , 2009 .
[30] Yakui Xue,et al. BIFURCATION ANALYSIS OF A STAGE-STRUCTURED EPIDEMIC MODEL WITH A NONLINEAR INCIDENCE , 2011 .
[31] J. Janssen,et al. Deterministic and Stochastic Optimal Control , 2013 .
[32] Suzanne Lenhart,et al. Backward Bifurcation and Optimal Control in Transmission Dynamics of West Nile Virus , 2010, Bulletin of mathematical biology.
[33] Linda J. S. Allen,et al. An introduction to mathematical biology , 2006 .