The objective of this study is to find the numerical solution for the MHD flow of heat transfer to the incompressible Oldroyd-B liquid on a stretching sheet channel. The partial differential equations governing this system are converted into ordinary differential equations using similarity conversion. The resulting nonlinear equations governing the flow problem are numerically solved by the successive line method (SLM). Numerical results are derived and presented in tables for some comparisons. These comparisons are important in demonstrating the high accuracy of SLM in solving the system of nonlinear differential equations. These solutions take into account the behavior of Newtonian and non-Newtonian fluids. It is reported that Deborah number in terms of relaxation time resists and slows down the motion of fluid particles at various time instants. Temperature profile increase by increasing Deborah number in terms of relaxation time. The graphical results of various non-Newtonian parameters such as coefficient of mixed convection, Hartman, Deborah, and Prandtl number on the flow, field, and analysis are also discussed. In addition, the current results were tested and compared to the published results available in a limited manner, and an excellent agreement was reached. (C) 2020 The Authors. Published by IASE.
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School of Mathematial Sciences,University of KwaZulu-Natal,Private Bag X01,Scottsville 3209,Pietermaritzburg,South AfricaSchool of Mathematial Sciences,University of KwaZulu-Natal,Private Bag X01,Scottsville 3209,Pietermaritzburg,South Africa
S.S.MOTSA
T.HAYAT
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Department of Mathematics,Quaid-I-Azam University,Islamabad 44000,PakistanSchool of Mathematial Sciences,University of KwaZulu-Natal,Private Bag X01,Scottsville 3209,Pietermaritzburg,South Africa
T.HAYAT
O.M.ALDOSSARY
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Department of Physics,King Saud University,Riyadh 11451,Saudi ArabiaSchool of Mathematial Sciences,University of KwaZulu-Natal,Private Bag X01,Scottsville 3209,Pietermaritzburg,South Africa
机构:
Department of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, KarnatakaDepartment of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, Karnataka
Prasad K.V.
Vaidya H.
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Department of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, KarnatakaDepartment of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, Karnataka
Vaidya H.
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Vajravelu K.
Manjunatha G.
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Department of Mathematics, Manipal Institute of Technology, Manipal Academy of Higher Education, Manipal, 576104, KarnatakaDepartment of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, Karnataka
Manjunatha G.
Rahimi-Gorji M.
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Experimental Surgery Lab, Faculty of Medicine and Health Science, Ghent University, Ghent
Biofluid, Tissue and Solid Mechanics for Medical Applications Lab (IBiTech- bioMMeda), Ghent University, GhentDepartment of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, Karnataka
Rahimi-Gorji M.
Basha H.
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Department of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, KarnatakaDepartment of Mathematics, VSK University, Vinayaka Nagar, Ballari, 583105, Karnataka