Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet
The steady two-dimensional boundary layer stagnation point flow due to a shrinking sheet is analyzed. The combined effects of magnetic field and nonlinear convection are taken into account. The governing equations for the flow are modeled and then simplified using the similarity transformation and b...
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Online Access: | http://dx.doi.org/10.1155/2016/6752520 |
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doaj-9a690c56f4e5463099497860b3ec53862020-11-24T23:03:22ZengHindawi LimitedJournal of Engineering2314-49042314-49122016-01-01201610.1155/2016/67525206752520Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking SheetRakesh Kumar0Shilpa Sood1Department of Mathematics, Central University of Himachal Pradesh, TAB, Shahpur, Kangra, Himachal Pradesh 176206, IndiaDepartment of Mathematics, Central University of Himachal Pradesh, TAB, Shahpur, Kangra, Himachal Pradesh 176206, IndiaThe steady two-dimensional boundary layer stagnation point flow due to a shrinking sheet is analyzed. The combined effects of magnetic field and nonlinear convection are taken into account. The governing equations for the flow are modeled and then simplified using the similarity transformation and boundary layer approach. The numerical solution of the reduced equations is obtained by the second-order finite difference scheme also known as Keller box method. The influence of the pertinent parameters of the problem on velocity and temperature profiles, skin friction, and sheet temperature gradient are presented through the graphs and tables and discussed. The magnetic field and nonlinear convection parameters significantly enhance the solution range.http://dx.doi.org/10.1155/2016/6752520 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Rakesh Kumar Shilpa Sood |
spellingShingle |
Rakesh Kumar Shilpa Sood Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet Journal of Engineering |
author_facet |
Rakesh Kumar Shilpa Sood |
author_sort |
Rakesh Kumar |
title |
Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet |
title_short |
Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet |
title_full |
Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet |
title_fullStr |
Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet |
title_full_unstemmed |
Interaction of Magnetic Field and Nonlinear Convection in the Stagnation Point Flow over a Shrinking Sheet |
title_sort |
interaction of magnetic field and nonlinear convection in the stagnation point flow over a shrinking sheet |
publisher |
Hindawi Limited |
series |
Journal of Engineering |
issn |
2314-4904 2314-4912 |
publishDate |
2016-01-01 |
description |
The steady two-dimensional boundary layer stagnation point flow due to a shrinking sheet is analyzed. The combined effects of magnetic field and nonlinear convection are taken into account. The governing equations for the flow are modeled and then simplified using the similarity transformation and boundary layer approach. The numerical solution of the reduced equations is obtained by the second-order finite difference scheme also known as Keller box method. The influence of the pertinent parameters of the problem on velocity and temperature profiles, skin friction, and sheet temperature gradient are presented through the graphs and tables and discussed. The magnetic field and nonlinear convection parameters significantly enhance the solution range. |
url |
http://dx.doi.org/10.1155/2016/6752520 |
work_keys_str_mv |
AT rakeshkumar interactionofmagneticfieldandnonlinearconvectioninthestagnationpointflowoverashrinkingsheet AT shilpasood interactionofmagneticfieldandnonlinearconvectioninthestagnationpointflowoverashrinkingsheet |
_version_ |
1725634217100967936 |