Nonlinear dynamics of COVID-19 SEIR infection model with optimal control analysis
暂无分享,去创建一个
Eric Okyere | Sampson Takyi Appiah | Johnson De-Graft Ankamah | Sacrifice Nana-Kyere | Sacrifice Nana-Kyere | E. Okyere | J. D. Ankamah | S. T. Appiah
[1] Yaqing Fang,et al. Transmission dynamics of the COVID‐19 outbreak and effectiveness of government interventions: A data‐driven analysis , 2020, Journal of medical virology.
[2] S. Lenhart,et al. Optimal control of vaccination in a vector-borne reaction–diffusion model applied to Zika virus , 2019, Journal of Mathematical Biology.
[3] Yan Wang,et al. Simulating and forecasting the cumulative confirmed cases of SARS-CoV-2 in China by Boltzmann function-based regression analyses , 2020, Journal of Infection.
[4] M. H. A. Biswas,et al. Optimal control strategy for the immunotherapeutic treatment of HIV infection with state constraint , 2019, Optimal Control Applications and Methods.
[5] E. Okyere,et al. Deterministic Epidemic Models for Ebola Infection with Time-Dependent Controls , 2019, 1908.07974.
[6] N. Wongvanich,et al. Optimal control of the dengue dynamical transmission with vertical transmission , 2019, Advances in Difference Equations.
[7] Chairat Modnak,et al. Analyzing transmission dynamics of cholera with public health interventions. , 2015, Mathematical biosciences.
[8] Delfim F. M. Torres,et al. Dynamics and Optimal Control of Ebola Transmission , 2016, Math. Comput. Sci..
[9] Zengyun Hu,et al. Dynamic variations of the COVID-19 disease at different quarantine strategies in Wuhan and mainland China , 2020, Journal of Infection and Public Health.
[10] Yuanguo Zhu,et al. A schistosomiasis compartment model with incubation and its optimal control , 2017 .
[11] Fred Brauer,et al. Compartmental Models in Epidemiology , 2008, Mathematical Epidemiology.
[12] P. Colaneri,et al. Modelling the COVID-19 epidemic and implementation of population-wide interventions in Italy , 2020, Nature Medicine.
[13] Can Hou,et al. The effectiveness of quarantine of Wuhan city against the Corona Virus Disease 2019 (COVID‐19): A well‐mixed SEIR model analysis , 2020, Journal of medical virology.
[14] Mudassar Imran,et al. Estimating the basic reproduction number for single-strain dengue fever epidemics , 2014, Infectious Diseases of Poverty.
[15] Herbert W. Hethcote,et al. The Mathematics of Infectious Diseases , 2000, SIAM Rev..
[16] Mirjam Kretzschmar,et al. Mathematical Models in Infectious Disease Epidemiology , 2009, Modern Infectious Disease Epidemiology.
[17] L. Yang,et al. Preliminary estimation of the basic reproduction number of novel coronavirus (2019-nCoV) in China, from 2019 to 2020: A data-driven analysis in the early phase of the outbreak , 2020, International Journal of Infectious Diseases.
[18] J. F. Gómez‐Aguilar,et al. Mathematical formulation of hepatitis B virus with optimal control analysis , 2019, Optimal Control Applications and Methods.
[19] S. Levin. New Directions in the Mathematics of Infectious Disease , 2002 .
[20] Jungsoon Choi,et al. Spatial epidemic dynamics of the COVID-19 outbreak in China , 2020, International Journal of Infectious Diseases.
[21] C. Anastassopoulou,et al. Data-based analysis, modelling and forecasting of the COVID-19 outbreak , 2020, PloS one.
[22] Daniel O. Cajueiro,et al. Modeling and forecasting the early evolution of the Covid-19 pandemic in Brazil , 2020, Scientific reports.
[23] Chen Zhou,et al. Mathematical Modeling and Epidemic Prediction of Covid-19 and Its Significance to Epidemic Prevention and Control Measures , 2020, Journal of Surgical Case Reports and Images.
[24] Sanyi Tang,et al. A discrete stochastic model of the COVID-19 outbreak: Forecast and control. , 2020, Mathematical biosciences and engineering : MBE.
[25] Michael Baldea,et al. Modeling, state estimation, and optimal control for the US COVID-19 outbreak , 2020, Scientific Reports.
[26] Abhishek Mallela. Optimal Control applied to a SEIR model of 2019-nCoV with social distancing , 2020, medRxiv.
[27] L. S. Pontryagin,et al. Mathematical Theory of Optimal Processes , 1962 .
[28] M. T. Monteiro,et al. An epidemiological MSEIR model described by the Caputo fractional derivative , 2018, International Journal of Dynamics and Control.
[29] J. F. Gómez‐Aguilar,et al. On the co‐infection of dengue fever and Zika virus , 2019, Optimal Control Applications and Methods.
[30] Cui Meng,et al. Propagation analysis and prediction of the COVID-19 , 2020, Infectious Disease Modelling.
[31] M. Fan,et al. Effect of delay in diagnosis on transmission of COVID-19. , 2020, Mathematical biosciences and engineering : MBE.
[32] Yanni Xiao,et al. Effect of partial immunity on transmission dynamics of dengue disease with optimal control , 2019, Mathematical Methods in the Applied Sciences.
[33] Xiaohong Tian,et al. Mathematical analysis of a cholera infection model with vaccination strategy , 2019, Appl. Math. Comput..
[34] C. Althaus. Estimating the Reproduction Number of Ebola Virus (EBOV) During the 2014 Outbreak in West Africa , 2014, PLoS currents.
[35] A. Gumel,et al. Mathematical assessment of the impact of non-pharmaceutical interventions on curtailing the 2019 novel Coronavirus , 2020, Mathematical Biosciences.
[36] Kexin Yang,et al. Preliminary prediction of the basic reproduction number of the Wuhan novel coronavirus 2019‐nCoV , 2020, Journal of evidence-based medicine.
[37] Pierre Magal,et al. Predicting the cumulative number of cases for the COVID-19 epidemic in China from early data. , 2020, Mathematical biosciences and engineering : MBE.
[38] M. Ghosh,et al. Mathematical analysis of reinfection and relapse in malaria dynamics , 2020, Appl. Math. Comput..
[39] Liangrong Peng,et al. Epidemic analysis of COVID-19 in China by dynamical modeling , 2020, medRxiv.
[40] Yanni Xiao,et al. Optimal control and cost-effectiveness analysis of a Zika virus infection model with comprehensive interventions , 2019, Appl. Math. Comput..
[41] J. Hyman,et al. Model Parameters and Outbreak Control for SARS , 2004, Emerging infectious diseases.
[42] S Olaniyi,et al. Modelling malaria dynamics with partial immunity and protected travellers: optimal control and cost-effectiveness analysis , 2020, Journal of biological dynamics.
[43] K. Chatterjee,et al. Healthcare impact of COVID-19 epidemic in India: A stochastic mathematical model , 2020, Medical Journal Armed Forces India.
[44] Yong Li,et al. Mathematical modeling of tuberculosis data of China. , 2015, Journal of theoretical biology.
[45] Yongli Cai,et al. A conceptual model for the coronavirus disease 2019 (COVID-19) outbreak in Wuhan, China with individual reaction and governmental action , 2020, International Journal of Infectious Diseases.
[46] Sanyi Tang,et al. The effectiveness of quarantine and isolation determine the trend of the COVID-19 epidemics in the final phase of the current outbreak in China , 2020, International Journal of Infectious Diseases.
[47] Harout Boujakjian. Modeling the Spread of Ebola with SEIR and Optimal Control , 2016 .
[48] W. Liang,et al. Modified SEIR and AI prediction of the epidemics trend of COVID-19 in China under public health interventions , 2020, Journal of thoracic disease.