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Issue Date	Title	Author(s)
2013	A Homotopy-Perturbation analysis of the non-linear contaminant transport problem in one dimension with an initial continuous point source.	AIYESIMI, Y. M.; JIMOH, OMANANYI RAZAQ
2013	A Mathematical Study of Contaminant Transport with First-order Decay and Time-dependent Source Concentration in an Aquifer	OLAYIWOLA, R. O.; JIMOH, OMANANYI RAZAQ; YUSUF, Abdulhakeem; ABUBAKAR, S.
2022-11	Mathematical model of COVID-19 transmission dynamics incorporating booster vaccine program and environmental contamination	Akinwande, N. I.; Ashezua, T. T.; Gweryina, R. I.; Somma, Samuel Abu; Oguntolu, F. A.; Usman, A.; Abdurahman, O. N.
2019-11	Mathematical Modeling of Polio Virus Infection Incorporating Immigration and Vaccination.	Bolarin, G.; Omatola, I. U.; Yusuf, A.; Odo, C. E.; Oguntolu, F. A.; Philip, M. A.
2022-04	Analysis and Dynamics of Tuberculosis Outbreak: A Mathematical Modelling Approach	Oguntolu, F. A.; Peter, O. J.; Oshinubi, K.; Ayoola, T. A.; Oladapo, A. O.; Ojo, M. M.
2021-03	Method of Lines Analysis of MHD Effect on Convective Flow of Dusty Fluid in the Presence of Viscous Energy Dissipation	Ugwu, U. C.,; Cole, A. T.; Olayiwola, R. O.; Kazeem, J. A.
2009-04	Control of Diffusion Equation using Finite Element Formulation,	Cole, A. T.
2009-04	A Finite Element Technique to the Optimal Control of Two Dimensional Diffusion Equations	Cole, A. T.
2016-08	A Mathematical Model for Contaminant Transport in an Unconfined Aquifer System	Shehu, M. D.; Adeboye, K. R; Cole, A. T.; Olayiwola, R. O.
2018	Numerical Prediction of Land Surface Temperature Using Shallow Water Equation	Shehu, M. D.; Olowu, R. A.; Olayiwola, R. O.; Cole, A. T.
2017-03	Optimal Control of Infectious Diseases via Vaccination, Quarantine and Treatment: A Theoretical Approach	Bolarin, G.; Bamigbola, O. M.; Cole, A. T.
2019	Artificial Neural Network Technique for Predicting Groundwater in Bida Basin, Mokwa, Niger State, Nigeria	Shehu, M. D.; Abdurahim, A.; Cole, A. T.; Idris- Nda, A.
2019-03	Modified Variational Iteration Method for solving Nonlinear Partial Differential Equation Describing Oil Shale Pyrolysis	Cole, A. T.; Olayiwola, R. O.
2009	A Sequential State Variable Approach to the Control of Navier-Stokes’ Equation	Cole, A. T.
2009-05	Mathematical Modelling of the Calcination Process	Olayiwola, R. O.; Cole, A. T.; Hakimi, D.; Ayeni, R. O.
2012-07	Solving Linear and Nonlinear Initial Value Problems by the Adomian Decomposition Method	Cole, A. T.; Adeboye, K. R
2017	An Analytical Approach for Predicting Atmospheric Concentration of Air Pollutants	Jibrin, A. M.; Olayiwola, R. O.; Cole, A. T.; Shehu, M. D.
2018-03	Global Stability of Virus Persistence of a Mathematical Model of the Dynamics of Ebola Virus Infection in Human Cell Population	Nurudeen, Lasisi; Akinwande, N. I.; Olayiwola, R.O.; Cole, A. T.; Abdulrahman, S.
2017-02	Modeling and Analytical Simulation of Anterior Polymerization in the Presence of an Inert Material	Jimada, A. M.; Olayiwola, R. O.; Shehu, M. D.; Cole, A. T.; Mohammed, A. A.
2021-12	Mathematical Simulation of HIV/AIDS Transmission Dynamics Incorporating Drugs Resistant compartment	Ale, S.; Cole, A. T.; Abdulrahman, S.; Ineke, J.; Zakari, Y.