Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer

This study investigates the problem of unsteady fourth-grade fluid flow in a rotating frame with the effects of the magnetic field and heat transfer. The non-Newtonian fluid is assumed to flow at infinity with constant acceleration. The nonlinear partial differential equation is discretized using th...

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Published in:AIP Conference Proceedings
Main Author: Mahadi S.; Hoe Y.S.; Arbin N.; Nasrudin F.S.M.
Format: Conference paper
Language:English
Published: American Institute of Physics Inc. 2024
Online Access:https://www.scopus.com/inward/record.uri?eid=2-s2.0-85182567920&doi=10.1063%2f5.0171719&partnerID=40&md5=45127a8ce219906ccc79a7f4082be7f6
id 2-s2.0-85182567920
spelling 2-s2.0-85182567920
Mahadi S.; Hoe Y.S.; Arbin N.; Nasrudin F.S.M.
Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
2024
AIP Conference Proceedings
2905
1
10.1063/5.0171719
https://www.scopus.com/inward/record.uri?eid=2-s2.0-85182567920&doi=10.1063%2f5.0171719&partnerID=40&md5=45127a8ce219906ccc79a7f4082be7f6
This study investigates the problem of unsteady fourth-grade fluid flow in a rotating frame with the effects of the magnetic field and heat transfer. The non-Newtonian fluid is assumed to flow at infinity with constant acceleration. The nonlinear partial differential equation is discretized using the implicit finite difference scheme. The asymptotic interpolation method is used to satisfy the boundary condition. The analyses show that increasing the magnetic and rotating parameters reduces the velocity and thus the speed of motion. As time increases, the velocity increases. Increasing the second-and third-grade elastic parameters increases fluid velocity, while increasing the fourth-grade parameter decreases fluid velocity. The results obtained from the hybrid method converges to the solution. © 2024 Author(s).
American Institute of Physics Inc.
0094243X
English
Conference paper

author Mahadi S.; Hoe Y.S.; Arbin N.; Nasrudin F.S.M.
spellingShingle Mahadi S.; Hoe Y.S.; Arbin N.; Nasrudin F.S.M.
Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
author_facet Mahadi S.; Hoe Y.S.; Arbin N.; Nasrudin F.S.M.
author_sort Mahadi S.; Hoe Y.S.; Arbin N.; Nasrudin F.S.M.
title Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
title_short Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
title_full Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
title_fullStr Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
title_full_unstemmed Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
title_sort Hybrid numerical approach for MHD fourth-grade non-Newtonian fluid flow in a rotating frame over semi-infinite boundary condition with a presence of heat transfer
publishDate 2024
container_title AIP Conference Proceedings
container_volume 2905
container_issue 1
doi_str_mv 10.1063/5.0171719
url https://www.scopus.com/inward/record.uri?eid=2-s2.0-85182567920&doi=10.1063%2f5.0171719&partnerID=40&md5=45127a8ce219906ccc79a7f4082be7f6
description This study investigates the problem of unsteady fourth-grade fluid flow in a rotating frame with the effects of the magnetic field and heat transfer. The non-Newtonian fluid is assumed to flow at infinity with constant acceleration. The nonlinear partial differential equation is discretized using the implicit finite difference scheme. The asymptotic interpolation method is used to satisfy the boundary condition. The analyses show that increasing the magnetic and rotating parameters reduces the velocity and thus the speed of motion. As time increases, the velocity increases. Increasing the second-and third-grade elastic parameters increases fluid velocity, while increasing the fourth-grade parameter decreases fluid velocity. The results obtained from the hybrid method converges to the solution. © 2024 Author(s).
publisher American Institute of Physics Inc.
issn 0094243X
language English
format Conference paper
accesstype
record_format scopus
collection Scopus
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