A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study
The focus of this manuscript is on two-dimensional mixed convection non-Newtonian nanofluid flow near stagnation point over a stretched surface with convectively heated boundary conditions. The modeled equation representing nonlinear flow is transformed into a system of ordinary differential equatio...
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Series: | Mathematical Problems in Engineering |
Online Access: | http://dx.doi.org/10.1155/2021/6665743 |
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doaj-ab8e2b92d6fd4b28952a918925009f382021-04-19T00:05:02ZengHindawi LimitedMathematical Problems in Engineering1563-51472021-01-01202110.1155/2021/6665743A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical StudyAzad Hussain0Aysha Rehman1Sohail Nadeem2M. Y. Malik3Alibek Issakhov4Lubna Sarwar5Shafiq Hussain6Department of MathematicsDepartment of MathematicsDepartment of MathematicsDepartment of MathematicsDepartment of Mathematical and Computer ModelingDepartment of MathematicsDepartment of Computer ScienceThe focus of this manuscript is on two-dimensional mixed convection non-Newtonian nanofluid flow near stagnation point over a stretched surface with convectively heated boundary conditions. The modeled equation representing nonlinear flow is transformed into a system of ordinary differential equations by implementing appropriate similarity transformations. The generated structure is numerically solved by applying the bvp4c method. Consequences of various involved parameters, e.g., stretching parameter, mixed convection parameter, thermophoresis parameter, Brownian movement parameter, Lewis number, Weissenberg number, Prandtl number, Biot number, buoyancy ratio parameter, mass and heat transport rates on temperature and velocity, the stretched surface, and nanoparticle concentration patterns are analyzed. Outcomes are shown graphically and displayed in tables. Velocity fluctuations are responded to by growing parameters of mixed convection and Weissenberg number. Concentration and thermal fields are also discovered for the Prandtl number. There are also flow line diagrams to analyze the behavior.http://dx.doi.org/10.1155/2021/6665743 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Azad Hussain Aysha Rehman Sohail Nadeem M. Y. Malik Alibek Issakhov Lubna Sarwar Shafiq Hussain |
spellingShingle |
Azad Hussain Aysha Rehman Sohail Nadeem M. Y. Malik Alibek Issakhov Lubna Sarwar Shafiq Hussain A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study Mathematical Problems in Engineering |
author_facet |
Azad Hussain Aysha Rehman Sohail Nadeem M. Y. Malik Alibek Issakhov Lubna Sarwar Shafiq Hussain |
author_sort |
Azad Hussain |
title |
A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study |
title_short |
A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study |
title_full |
A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study |
title_fullStr |
A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study |
title_full_unstemmed |
A Combined Convection Carreau–Yasuda Nanofluid Model over a Convective Heated Surface near a Stagnation Point: A Numerical Study |
title_sort |
combined convection carreau–yasuda nanofluid model over a convective heated surface near a stagnation point: a numerical study |
publisher |
Hindawi Limited |
series |
Mathematical Problems in Engineering |
issn |
1563-5147 |
publishDate |
2021-01-01 |
description |
The focus of this manuscript is on two-dimensional mixed convection non-Newtonian nanofluid flow near stagnation point over a stretched surface with convectively heated boundary conditions. The modeled equation representing nonlinear flow is transformed into a system of ordinary differential equations by implementing appropriate similarity transformations. The generated structure is numerically solved by applying the bvp4c method. Consequences of various involved parameters, e.g., stretching parameter, mixed convection parameter, thermophoresis parameter, Brownian movement parameter, Lewis number, Weissenberg number, Prandtl number, Biot number, buoyancy ratio parameter, mass and heat transport rates on temperature and velocity, the stretched surface, and nanoparticle concentration patterns are analyzed. Outcomes are shown graphically and displayed in tables. Velocity fluctuations are responded to by growing parameters of mixed convection and Weissenberg number. Concentration and thermal fields are also discovered for the Prandtl number. There are also flow line diagrams to analyze the behavior. |
url |
http://dx.doi.org/10.1155/2021/6665743 |
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