1. Ngungu, M., E. Addai, A. Adeniji, U.M. Adam and K. Oshinubi, 2023. Mathematical epidemiological modeling and analysis of monkeypox dynamism with non-pharmaceutical intervention using real data from United Kingdom. Front. Public Health, Vol. 11. 10.3389/fpubh.2023.1101436.
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2. Adeniji, A.A., M.O. Adeniyi and M.Y. Shatalov, 2023. Mathematical model and stability analysis of university-PhD-postdoc-industry migration and unemployment in South Africa. J. Math. Comput. Sci., 31: 81-94.
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3. Addai, E., A. Adeniji, O.J. Peter, J.O. Agbaje and K. Oshinubi, 2023. Dynamics of age-structure smoking models with government intervention coverage under fractal-fractional order derivatives. Fractal Fract., Vol. 7. 10.3390/fractalfract7050370.
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4. Adeniji, A.A., S.E. Fadugba and M.Y. Shatalov, 2022. Comparative analysis of Lotka-Volterra type models with numerical methods using residuals in mathematica. Commun. Math. Biol. Neurosci., Vol. 2022. 10.28919/cmbn/7346.
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5. Adeniji, A.A., I.A. Fedotov, J.O. Ehigie, M.Y. Shatalov and S.A. Surulere, 2022. The mechanism of the fault genesis and synchronization in the dissipative cellular model of earthquakes. Russ. J. Nonlinear Dyn., 18: 43-59.
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6. Muzvondiwa, C., A.A. Adeniji, I. Fedotov, M.Y. Shatalov and A.C. Mkolesia, 2021. Parameters estimation of a constrained predator prey dynamical model with incomplete data. Discontinuity Nonlinearity Complexity, 10: 681-691.
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7. Adeniji, A.A., H.A. Noufe, A.C. Mkolesia and M.Y. Shatalov, 2021. An approximate solution to predator-prey models using the differential transform method and multi-step differential transform method, in comparison with results of the classical Runge-Kutta method. Math. Stat., 9: 799-805.
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8. Adejimi, A., S. Samuel, M. Andrew and S. Michael, 2021. Numerical investigation on system of ordinary differential equations absolute time inference with mathematica®. Int. J. Adv. Comput. Sci. Appl., 12: 821-829.
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9. Adeniji, A.A., I. Fedotov, M.Y. Shatalov and A.C.P.G. Mkolesia, 2018. Numerical investigation of diffusive predator-prey model with application to annular habitat. Far East J. Math. Sci., 109: 343-355.
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10. Adeniji, A.A., I. Fedotov and M.Y. Shatalov, 2018. Inverse problem of the holling-tanner model and its solution. BIOMATH, Vol. 7. 10.11145/j.biomath.2018.12.057.
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11. Sesan, A.I., M.A. Modiu, B.J. Funso, E.T. Ekakitie and A.A. Adesola, 2014. A new version of the proof of. IOSR J. Math., 10: 14-16.
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12. Adeniji, A.A., E.A. Ekakitie, M.A. Mohammed and I.S. Amusa, 2013. A redefined riemann zeta function represented via functional equations using the Osborne’s rule. IOSR J. Math., 8: 33-35.
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