Competing dynamics : Analysis of different orders fractional epidemic model
*Zainab Mohammed JoudhaCorresponding authorZainab.Mohammed1103a@sc.uobaghdad.edu.iqDepartment of Mathematics College of Sciences University of BaghdadBaghdad, IraqView full profile → , Saad N. Ali Al-Azzawisaadnaji58@gmail.comDepartment of Mathematics College of Science for Women University of BaghdadBaghdad, IraqView full profile →
* Corresponding author · click or hover a name for details
- Received:
- 08 May 2024
- Published Online:
- 08 May 2025
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JIM-1978
- Pages:
- 813–822
Abstract
Keywords
Subject Classifications
References
[1] Z. S. kifle and L. O. Legesse, “Mathematical modeling for COVID-19 transmission dynamics: A case study in Ethiopia,” Resukts in physics, vol. 10, pp. 34 (2022).
[2] F. Ge, Z. Li, L. Ma, and H. Zhang, “Predicting psychological state among Chinese undergraduate students in the COVID-19 epidemic: A longitudinal study using a machine learning”, Neuropsychiatr Dis Treat, vol. 16, pp. 18 (2020).
[3] S. S. Nadim and C. Chattopadhyay, “Occurrence of backward bifurcation and prediction of disease transmission with imperfect lockdown: A case study on COVID- 19”, Chaos Solitons Fractals, vol. 29, pp. 10 (2020), http://dx.doi.org/10.1016/j.chaos.
[4] S. N. AL-Azzawi, F. A. Shihab and M. M. AL-Sayyid, “Solution of Modified Kuznetsov Model with Mixed Therapy”, Global Journal of Pure and Applied Mathematics, Research India Publications, vol. 13, pp. 6269-6288 (2017).
[5] X. Liu and L. Yang, “tability analysis of an SEIQV epidemic model with saturated incidence rate”, Nonlinear Anal. Real World, pp. 2671–2679 (2012).
[6] K. Ghosh, S. K. Biswas, S. S. and U. Ghosh, “Mathematical modelling of COVID-19: A case study of Italy. Mathematics and Science Direct Computers in Simulation”, Mathematics and Computers in Simulation, vol. 194, pp. 1-18 (2022).
[7] Z. K. Abdulla and S. N. Al_Azzawi,” Modifying and Studying COVID-19 Models”, Baghdad: University of Baghdad, Collage of Since For Women (2022).
[8] M. S. Far, M. Mahsuli, A. S. Khoojine and V. R. Hosseini, “ Time-Variant Reliability- Based Prediction of COVID-19 Spread Using Extended SEIVR Model and MonteCarlo Sampling”, Article in Results in Physics, vol. 26, pp. 2211-3797 (2021).
[9] Binuyo, S. Odejide and Y. Aregbesola, “ Numerical Study of a SEIVR Epidemic Model Among Infants with Vaccination and Temporary Immune Protection”, Journal of Applied & Computational Mathematics, vol. 3, pp. 10 (2014).
[10] ] N. Subahtul, T. Nusantara, “Analysis Kasabian Model Pada SEIVR Epimer Phenakite”, Journal Kajian Mathematica of Application, vol. 1, pp. 1 (2020).
[11] E. T. Ghadeer and M. A. Mohammed, “ Applying A Suitable Approximate-Simulation Technique of An Epidemic Model With Random Parameters “, Int. J. Nonlinear, Anal. Appl, vol. 13, pp. 963-970 (2022).
[12] D. P. Gao, N. J. Huang, S. M. Kang and C. Zhang, “ Global Stability Analysis of An SVEIR Epidemic Model With General Incidence Rate”, Boundary Value Problems, vol. 42, pp. 22 (2018).
[13] J. E. Marsden, L. Sirovich, M. Golubitsky Advisors, G. boss P. Holmes, D. Barkley, M. Dellnitz and P. Newton, “ Differential Equations and Dynamical Systems”, Springer New York Berlin Heidelberg Hong Kong London Milan Paris Tokyo, vol. 7, pp. 1-571 (2022).
[14] M.W. Hirsch and Smale S., Differential Equations, Dynamical Systems, and Linear Algebra. New York: Academic Press (1974).
[15] L. Perko, Differential Equations and Dynamical Systems, vol. 7 (2001).
[16] M. O. Kadhim and L. Z. Hummady, Effect of the Magnetic Field and Rotation on Peristaltic Flow of A Bingham Fluid in Asymmetric Channel with Porous Medium, Iraqi Journal of Science, vol. 65, pp. 1578-1590 (2024).
[17] R. G. Ibraheem and L. Z. Hummady, “Powell-Eyring Fluid Peristaltic Transfer in an Asymmetric Channel and A Porous Medium under the Influence of A Rotation and an Inclined Magnetic Field,” Iraqi Journal of Science, vol. 64, pp. 6431-6444 (2023).
[18] M. Habshah, S. K. Sarkar, and R. Sohel, “Collinearity diagnostics of binary logistic regression model,” Journal of Interdisciplinary Mathematics, vol. 13, no. 3, pp. 253–267, (2010).
[19] B. Vaibhav, C. Ramesh, N. Pankaj, K. Sandeep, S. Vijander, R. Linesh, and D. Pranav, “Descriptive analysis of COVID-19 patients in the context of India,” Journal of Interdisciplinary Mathematics, pp. 489-504, received: 01 Mar 2020, published online: 09 Jun (2020).
[20] W. Ch., “A case study of action research on communicative language teaching,” Journal of Interdisciplinary Mathematics, published online: 14 Dec 2015, vol. 18, no. 6 (2015).
[21] S. Shruti, and K. Yogesh, “Predictive analysis and survey of COVID-19 using machine learning and big data,” Journal of Interdisciplinary Mathematics, published online: 12 Jan 2021, vol. 24, no. 1 (2021).
[22] H. A. Mohamad, and E. J. Jassim, “The oscillation of Lasota-Wazewska model with a variable probability of death of red blood cell,” Journal of Physics: Conference Series, vol. 1963, no. 1, pp. 012158 (2021).
[23] R. N. Soumya, A. Vaibhav, S. Utkarsh, and Ch. P. Ramesh, “A statistical analysis of COVID-19 using Gaussian and probabilistic model,” Journal of Interdisciplinary Mathematics, vol. 24, no. 1, published online: 25 Nov 2020 (2021).
[24] H. A. Mohamad and B. A. J. Sharba, “Existence of nonoscillatory solutions of first order non-linear neutral differential equations,” Journal of Physics: Conference Series, vol. 1234, no. 1, pp. 012106 (2019).
[25] M. Mohaimen, H. Hassan, A. F. Ali, and J. Ahmed, “Measure defined on Γ–algebra and some of their generalizations,” Journal of Interdisciplinary Mathematics, pp. 1-7, DOI: 10.47974/JIM-1502.
[26] S. A. Al-Ameedee and A. J. Obaid, “Sandwich results of meromorphic multivalent functions defined by multiplier transform,” Journal of Interdisciplinary Mathematics, (2023), OnlineFirst: Latest Articles, pp. 1-8, DOI: 10.47974/JIM-1484.
