A proposed modified SEIQR epidemic model to analyze the COVID-19 spreading in Saudi Arabia
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Magdy A. Ezzat | Hamdy M. Youssef | Alaa A. El-Bary | Najat Alghamdi | Ahmed M. Shawky | N. Alghamdi | H. Youssef | A. El-Bary | M. Ezzat
[1] Abdon Atangana,et al. Modeling the dynamics of novel coronavirus (2019-nCov) with fractional derivative , 2020, Alexandria Engineering Journal.
[2] G. Mahapatra,et al. Mathematical Analysis of a COVID-19 Epidemic Model by Using Data Driven Epidemiological Parameters of Diseases Spread in India , 2020, medRxiv.
[3] Horst R. Thieme,et al. Endemic Models with Arbitrarily Distributed Periods of Infection II: Fast Disease Dynamics and Permanent Recovery , 2000, SIAM J. Appl. Math..
[4] N. G. Davies,et al. Age-dependent effects in the transmission and control of COVID-19 epidemics , 2020, Nature Network Boston.
[5] Yang Liu,et al. Early dynamics of transmission and control of COVID-19: a mathematical modelling study , 2020, The Lancet Infectious Diseases.
[6] Chayu Yang,et al. A mathematical model for the novel coronavirus epidemic in Wuhan, China , 2020, Mathematical biosciences and engineering : MBE.
[7] B. Ghanbari. Abundant exact solutions to a generalized nonlinear Schrödinger equation with local fractional derivative , 2021, Mathematical Methods in the Applied Sciences.
[8] David J. Gerberry,et al. An SEIQR model for childhood diseases , 2009, Journal of mathematical biology.
[9] Aqeel Ahmad,et al. Stability analysis and control of the glucose insulin glucagon system in humans , 2018, Chinese Journal of Physics.
[10] Hongzhou Lu,et al. Outbreak of pneumonia of unknown etiology in Wuhan, China: The mystery and the miracle , 2020, Journal of medical virology.
[11] B. Ghanbari,et al. The influence of an infectious disease on a prey-predator model equipped with a fractional-order derivative , 2021 .
[12] Jianhong Wu,et al. Estimation of the Transmission Risk of the 2019-nCoV and Its Implication for Public Health Interventions , 2020, Journal of clinical medicine.
[13] M. Goyal,et al. An efficient technique for a time fractional model of lassa hemorrhagic fever spreading in pregnant women , 2019, The European Physical Journal Plus.
[14] Manar A. Alqudah,et al. Semi-analytical study of Pine Wilt Disease model with convex rate under Caputo–Febrizio fractional order derivative , 2020 .
[15] Behzad Ghanbari,et al. Coronavirus pandemic: A predictive analysis of the peak outbreak epidemic in South Africa, Turkey, and Brazil , 2020, Chaos, Solitons & Fractals.
[16] G. Leung,et al. Nowcasting and forecasting the potential domestic and international spread of the 2019-nCoV outbreak originating in Wuhan, China: a modelling study , 2020, The Lancet.
[17] Horst R. Thieme,et al. Endemic Models with Arbitrarily Distributed Periods of Infection I: Fundamental Properties of the Model , 2000, SIAM J. Appl. Math..
[18] Liangrong Peng,et al. Epidemic analysis of COVID-19 in China by dynamical modeling , 2020, medRxiv.
[19] H. M. Baskonus,et al. New approach for the model describing the deathly disease in pregnant women using Mittag-Leffler function , 2020 .
[20] D. Cummings,et al. Novel coronavirus 2019-nCoV: early estimation of epidemiological parameters and epidemic predictions , 2020, medRxiv.
[21] Yonghong Xiao,et al. Host and infectivity prediction of Wuhan 2019 novel coronavirus using deep learning algorithm , 2020, bioRxiv.
[22] Dumitru Baleanu,et al. A new fractional SIRS-SI malaria disease model with application of vaccines, antimalarial drugs, and spraying , 2019, Advances in Difference Equations.
[23] Zhihang Peng,et al. Current trends and future prediction of novel coronavirus disease (COVID-19) epidemic in China: a dynamical modeling analysis. , 2020, Mathematical biosciences and engineering : MBE.
[24] N. G. Davies,et al. Age-dependent effects in the transmission and control of COVID-19 epidemics , 2020, Nature Medicine.
[25] Tianmu Chen,et al. A mathematical model for simulating the transmission of Wuhan novel Coronavirus , 2020, bioRxiv.
[26] Magdy A. Ezzat,et al. A modified SEIR model applied to the data of COVID-19 spread in Saudi Arabia , 2020, AIP advances.
[27] J. Watmough,et al. Reproduction numbers and sub-threshold endemic equilibria for compartmental models of disease transmission. , 2002, Mathematical biosciences.
[28] Thabet Abdeljawad,et al. Study of transmission dynamics of novel COVID-19 by using mathematical model , 2020, Advances in difference equations.
[29] 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.
[30] M. Baguelin,et al. Report 3: Transmissibility of 2019-nCoV , 2020 .
[31] Maia Martcheva,et al. An Introduction to Mathematical Epidemiology , 2015 .
[32] João A. M. Gondim,et al. Optimal quarantine strategies for the COVID-19 pandemic in a population with a discrete age structure , 2020, Chaos, Solitons & Fractals.
[33] M. F. Tabassum,et al. Treatment of HIV/AIDS epidemic model with vertical transmission by using evolutionary Padé-approximation , 2020 .
[34] Behzad Ghanbari,et al. On forecasting the spread of the COVID-19 in Iran: The second wave , 2020, Chaos, Solitons & Fractals.
[35] Herbert W. Hethcote,et al. The Mathematics of Infectious Diseases , 2000, SIAM Rev..
[36] J. Rabajante. Insights from Early Mathematical Models of 2019-nCoV Acute Respiratory Disease (COVID-19) Dynamics , 2020, Journal of Environmental Science and Management.