Dr. Jimevwo Godwin Oghonyon
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Dr. Jimevwo Godwin Oghonyon

Lecturer
Covenant University, Nigeria


Highest Degree
Ph.D. in Mathematics from Covenant University, Nigeria

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Area of Interest:

Mathematics
100%
Mathematical Physics
62%
Applied Mathematics
90%
Numerical Analysis
75%
Operation Research
55%

Research Publications in Numbers

Books
0
Chapters
0
Articles
0
Abstracts
0

Selected Publications

  1. Oghonyon, J.G., S.A. Okunuga and S.A. Bishop, 2017. A variable-step-size block predictor-corrector method for ordinary differential equations. Asian J. Applied Sci., 10: 96-101.
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  2. Oghonyon, J.G., O. Odetunmibi and A. Opanuga, 2017. Designing a variable step size for the successful implementation of p (EC) M and P (EC) M E mode, Res. J. Applied Sci., 12: 7-13.
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  3. Oghonyon, J.G., S.A. Okunuga and S.A. Iyase, 2016. Milne's implementation on block predictor-corrector methods. J. Applied Sci., 16: 236-241.
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  4. Oghonyon, J.G., S.A. Okunuga and N.A. Omoregbe, 2016. Implementing a type of block predictor-corrector mode for solving second order ordinary differential equations. J. Applied Sci. Eng. Technol., 12: 706-711.
  5. Oghonyon, J.G., N.A. Omoregbe and S.A. Bishop, 2016. Implementing an order six implicit block multistep method for third order ODEs using variable step size approach. Global J. Pure Applied Math., 12: 1635-1646.
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  6. Oghonyon, J.G., J. Ehigie and S.K. Eke, 2016. Investigating the convergence of some selected properties on block predictor-corrector methods and it's applications. J. Eng. Applied Sci., 11: 2402-2408.
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  7. Bishop, S.A., E.O. Ayoola and G.J. Oghonyon, 2016. Existence of mild solution of impulsive quantum stochastic differential equation with nonlocal conditions. Anal. Math. Phys., (In Press). 10.1007/s13324-016-0140-x.
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  8. Opanuga, A.A., O.O. Agboola, H.I. Okagbue and J.G. Oghonyon, 2015. Solution of differential equations by three semi-analytical techniques. Int. J. Appl. Eng. Res., 10: 39168-39174.
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  9. Oghonyon, J.G., S.A. Okunuga, N.A. Omoregbe and O.O. Agboola, 2015. A computational approach in estimating the amount of pond pollution and determining the long time behavioural representation of pond pollution model. Global J. Pure Appl. Math., 11: 2773-2785.
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  10. Oghonyon, J.G., S.A. Okunuga and S.A. Bishop, 2015. A 5-step block predictor and 4-step corrector methods for solving general second order ordinary differential equations. Global J. Pure Applied Math., 11: 3847-3862.
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  11. Oghonyon, J.G., S.A. Okunuga and O.O. Agboola, 2015. K-step block predictor-corrector methods for solving first order ordinary differential equations. Res. J. Applied Sci., 10: 779-785.
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  12. Oghonyon, G.J., S.A. Okunuga, N.A. Omoregbe and O.O. Agboola, 2015. Adopting a variable step size approach in implementing implicit block multi-step method for non-stiff ordinary differential equations. J. Eng. Appl. Sci., 10: 174-180.
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  13. Bishop, S.A., M.C. Agarana, O.O. Agboola, G.J. Oghonyon and T.A. Anake, 2014. Existence, uniqueness and stability of a mild solution of Lipschitzian quantum stochastic differential equations. Adv. Differ. Equat. Control Process., 14: 89-106.
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  14. Anake, T.A., A.O. Adesanya, J.G. Oghonyon and M.C. Agarana, 2013. Block algorithm for general third order ordinary differential equation. ICASTOR J. Math. Sci., 7: 127-136.
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  15. Adebile, E.A., T.A. Anake, A.O. Adesanya and G.J. Oghonyon, 2011. Numerov method for the solution of second order initial values problems of ordinary differential equations using modified block method. Niger. J. Educ., 9: 45-54.
  16. Osilagun, J.A., A.O. Adesanya, T.A. Anake and G.J. Oghonyon, 2009. Four steps implicit method for the solution of general second order ordinary differential equation. J. Nat. Sci. Eng. Technol., 8: 52-61.
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  17. Adesanya, A.O., T.A. Anake and G.J. Oghonyon, 2009. Continuous implicit method for the solution of general second order ordinary differential equation. J. Niger. Assoc. Math. Phys., 40: 71-78.
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