Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium

In this paper, the effects of heat and mass transfer (double convection) on unsteady magnetohydrodynamic flow of incompressible viscous fluids in a porous medium under the influence of non-coaxial rotation are analyzed. The flow is induced due to buoyancy force and oscillating bounding disk. The dim...

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Main Authors: Ahmad Qushairi, Mohamad, Khan, Ilyas, Lim, Yeou Jiann, Sharidan, Shafie, Zaiton, Mat Isa, Zulkhibri, Ismail
Format: Article
Language:English
Published: Springer Singapore 2018
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Online Access:http://umpir.ump.edu.my/id/eprint/22367/1/Double%20Convection%20of%20Unsteady%20MHD%20Non-coaxial%20Rotation%20Viscous%20Fluid%20in%20a%20Porous%20Medium.pdf
http://umpir.ump.edu.my/id/eprint/22367/
https://link.springer.com/article/10.1007/s40840-018-0627-8
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Institution: Universiti Malaysia Pahang
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spelling my.ump.umpir.223672018-11-19T06:48:35Z http://umpir.ump.edu.my/id/eprint/22367/ Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium Ahmad Qushairi, Mohamad Khan, Ilyas Lim, Yeou Jiann Sharidan, Shafie Zaiton, Mat Isa Zulkhibri, Ismail Q Science (General) In this paper, the effects of heat and mass transfer (double convection) on unsteady magnetohydrodynamic flow of incompressible viscous fluids in a porous medium under the influence of non-coaxial rotation are analyzed. The flow is induced due to buoyancy force and oscillating bounding disk. The dimensionless governing equations for the velocity field, temperature and concentration distributions are solved analytically by using the Laplace transform technique. The results for skin friction, Nusselt number and Sherwood number are also presented. The numerical results are computed for the effects of various indispensable flow parameters and displayed using several graphs. The numerical results showed the behavior of the physical parameters on the fluid flow in primary and secondary velocities as well as on heat and mass transfer. It is found that the velocity profiles for solution that considering heat and mass transfer are higher compared to solution without mass transfer. Physically, mass is a particle that transfers heat energy from one place to another place and enhances the velocity to increase. It is worth mentioning that the analytical solutions are in excellent agreement with the numerical solutions obtained by Gaver–Stehfest algorithm and present solutions are found identical with the published results. Springer Singapore 2018 Article PeerReviewed pdf en http://umpir.ump.edu.my/id/eprint/22367/1/Double%20Convection%20of%20Unsteady%20MHD%20Non-coaxial%20Rotation%20Viscous%20Fluid%20in%20a%20Porous%20Medium.pdf Ahmad Qushairi, Mohamad and Khan, Ilyas and Lim, Yeou Jiann and Sharidan, Shafie and Zaiton, Mat Isa and Zulkhibri, Ismail (2018) Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium. Bulletin of the Malaysian Mathematical Sciences Society, 41 (4). pp. 2117-2139. ISSN 0126-6705 (Print); 2180-4206 (Online) https://link.springer.com/article/10.1007/s40840-018-0627-8 10.1007/s40840-018-0627-8
institution Universiti Malaysia Pahang
building UMP Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Malaysia Pahang
content_source UMP Institutional Repository
url_provider http://umpir.ump.edu.my/
language English
topic Q Science (General)
spellingShingle Q Science (General)
Ahmad Qushairi, Mohamad
Khan, Ilyas
Lim, Yeou Jiann
Sharidan, Shafie
Zaiton, Mat Isa
Zulkhibri, Ismail
Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium
description In this paper, the effects of heat and mass transfer (double convection) on unsteady magnetohydrodynamic flow of incompressible viscous fluids in a porous medium under the influence of non-coaxial rotation are analyzed. The flow is induced due to buoyancy force and oscillating bounding disk. The dimensionless governing equations for the velocity field, temperature and concentration distributions are solved analytically by using the Laplace transform technique. The results for skin friction, Nusselt number and Sherwood number are also presented. The numerical results are computed for the effects of various indispensable flow parameters and displayed using several graphs. The numerical results showed the behavior of the physical parameters on the fluid flow in primary and secondary velocities as well as on heat and mass transfer. It is found that the velocity profiles for solution that considering heat and mass transfer are higher compared to solution without mass transfer. Physically, mass is a particle that transfers heat energy from one place to another place and enhances the velocity to increase. It is worth mentioning that the analytical solutions are in excellent agreement with the numerical solutions obtained by Gaver–Stehfest algorithm and present solutions are found identical with the published results.
format Article
author Ahmad Qushairi, Mohamad
Khan, Ilyas
Lim, Yeou Jiann
Sharidan, Shafie
Zaiton, Mat Isa
Zulkhibri, Ismail
author_facet Ahmad Qushairi, Mohamad
Khan, Ilyas
Lim, Yeou Jiann
Sharidan, Shafie
Zaiton, Mat Isa
Zulkhibri, Ismail
author_sort Ahmad Qushairi, Mohamad
title Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium
title_short Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium
title_full Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium
title_fullStr Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium
title_full_unstemmed Double convection of unsteady MHD Non-coaxial rotation viscous fluid in a porous medium
title_sort double convection of unsteady mhd non-coaxial rotation viscous fluid in a porous medium
publisher Springer Singapore
publishDate 2018
url http://umpir.ump.edu.my/id/eprint/22367/1/Double%20Convection%20of%20Unsteady%20MHD%20Non-coaxial%20Rotation%20Viscous%20Fluid%20in%20a%20Porous%20Medium.pdf
http://umpir.ump.edu.my/id/eprint/22367/
https://link.springer.com/article/10.1007/s40840-018-0627-8
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