Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating
In this paper, we investigate the effects of variable thermal conductivity and Newtonian heating on the stagnation point flow of Casson fluid over exponentially stretching sheet. The governing partial differential equations which govern the fluid flow are reduced to ordinary differential equations b...
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iium-577742018-05-05T05:51:10Z http://irep.iium.edu.my/57774/ Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating Ahmad, Kartini Wahid, Zaharah Hanouf, Zahir QA Mathematics In this paper, we investigate the effects of variable thermal conductivity and Newtonian heating on the stagnation point flow of Casson fluid over exponentially stretching sheet. The governing partial differential equations which govern the fluid flow are reduced to ordinary differential equations by imposing suitable similarity transformation. The boundary layer equations are solved numerically using a finite-difference scheme for some embedded parameters, such as the Deborah number β, ratio of free stream velocity to stretching rate λ, fluid variable thermal conductivity ε, Prandtl number Pr and Biot number Bi. The velocity and the temperature profiles within the boundary layer region are depicted in the form of graphs. Institute of Research and Journals 2017-04 Article PeerReviewed application/pdf en http://irep.iium.edu.my/57774/1/published%20paper_IJAMCE_2017.pdf Ahmad, Kartini and Wahid, Zaharah and Hanouf, Zahir (2017) Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating. International Journal of Advances in Mechanical and Civil Engineering, 4 (2). pp. 56-59. ISSN 2394-2827 http://ijamce.iraj.in/publisher.php |
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QA Mathematics Ahmad, Kartini Wahid, Zaharah Hanouf, Zahir Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating |
description |
In this paper, we investigate the effects of variable thermal conductivity and Newtonian heating on the stagnation point flow of Casson fluid over exponentially stretching sheet. The governing partial differential equations which govern the fluid flow are reduced to ordinary differential equations by imposing suitable similarity transformation. The boundary layer equations are solved numerically using a finite-difference scheme for some embedded parameters, such as the Deborah
number β, ratio of free stream velocity to stretching rate λ, fluid variable thermal conductivity ε, Prandtl number Pr and Biot number Bi. The velocity and the temperature profiles within the boundary layer region are depicted in the form of graphs. |
format |
Article |
author |
Ahmad, Kartini Wahid, Zaharah Hanouf, Zahir |
author_facet |
Ahmad, Kartini Wahid, Zaharah Hanouf, Zahir |
author_sort |
Ahmad, Kartini |
title |
Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating |
title_short |
Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating |
title_full |
Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating |
title_fullStr |
Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating |
title_full_unstemmed |
Stagnation point flow of Casson fluid over exponentially stretching sheet with variable thermal conductivity and Newtonian heating |
title_sort |
stagnation point flow of casson fluid over exponentially stretching sheet with variable thermal conductivity and newtonian heating |
publisher |
Institute of Research and Journals |
publishDate |
2017 |
url |
http://irep.iium.edu.my/57774/ http://irep.iium.edu.my/57774/ http://irep.iium.edu.my/57774/1/published%20paper_IJAMCE_2017.pdf |
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2023-09-18T21:21:41Z |
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2023-09-18T21:21:41Z |
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1777411923604668416 |