Items where Author is "Bishop, S.A."
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Number of items: 8.
Bishop, S.A. and Agboola, O.O. (2014) On Existence of Solution for Impulsive Perturbed Quantum Stochastic Differential Equations and the Associated Kurzweil Equations. International Journal of Research in Applied, Natural and Social Sciences (IMPACT: IJRANSS), 2 (1). pp. 51-60. ISSN 2321-8851
Bishop, S.A. and Ayoola, E.O. (2013) Converse Variational Stability for Kurzweil Equations Associated with Quantum Stochastic Differential Equations. International Journal of Basic & Applied Sciences IJBAS-IJENS, 13 (2). pp. 70-84. ISSN 130802-2727
Bishop, S.A. (2012) Discontinuous Quantum Stochastic Differential Equations and The Associated Kurzweil Equations. International Journal of Basic & Applied Sciences IJBAS-IJENS, 12 (4). pp. 25-31.
Olanrewaju, P. O. and Adeeyo, O.A. and agboola, O.O. and Bishop, S.A. (2011) Buoyancy and thermal radiation effects for the Blasius and Sakiadis flows with a convective surface boundary condition. Nigerian Journal of Mathematical Physics, 18. ISSN 1116-4336 (In Press)
Olanrewaju, P.O. and Bishop, S.A. and Arulogun, O.T. (2010) Temperature Profile of Two Steps Arrhenius, Bimolecular and Sensitized Exothermic Chemical Reactions in a Slab. Journal of the Nigerian Association of Mathematical Physics, 17. ISSN 1116-4336
Adesanya, A.O. and Anake, T. A. and Bishop, S.A. and Osilagun, J.A. (2009) Two Steps Block Method for the Solution of General Second Order Initial Value Problems of Ordinary Differential Equation. Journal of Natural Sciences, Engineering and Technology, 8 (1). pp. 25-33. ISSN 2277 - 0593
Olanrewaju, P. O. and Ogunsola, A.W. and Ajadi, D.A. and Bishop, S.A. Effects of chemical reaction, thermal radiation, internal heat generation, Soret and Dufour on chemically reacting MHD boundary layer flow of heat and mass transfer past a moving vertical plate with suction/injection. ASSET Journal. (In Press)
Bishop, S.A. (2012) Existence and Variational Stability of Solutions of Kurzweil Equations Associated with Quantum Stochastic Differential Equations. PhD thesis, Covenant University.