Numerical Solution of a Plane Jet Impingement on an Infinite Flat Surface
In this paper numerical solution of the unsteady plane incompressible viscous jet impinging on to an infinite flat surface are presented for Re=450. In the present study, all calculations have been done by using Dufort Frankel scheme and over relaxation scheme. Result and graphs have been...
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Online Access: | https://doi.org/10.1515/nleng-2014-0026 |
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doaj-2273da315dbd48ec8e9b8db3af594c322021-09-06T19:21:06ZengDe GruyterNonlinear Engineering2192-80102192-80292015-03-0141313710.1515/nleng-2014-0026Numerical Solution of a Plane Jet Impingement on an Infinite Flat SurfaceArora S.0Irfan Nagma1Department of Mathematics, Lovely Professional University, Punjab-144402 School of Engineering and Technology, Sharda University, Knowledge Park III, Greater Noida, Delhi(NCR)201306, India In this paper numerical solution of the unsteady plane incompressible viscous jet impinging on to an infinite flat surface are presented for Re=450. In the present study, all calculations have been done by using Dufort Frankel scheme and over relaxation scheme. Result and graphs have been obtained by using MATLAB programming. The obtained results explain the flow of water after exhaling from nozzle and the streamlines and vorticity of flow ofwater after striking with flat infinite surface. The solutions obtained by proposed method indicate that this approach is easy to implement and computationally very attractive and the results of our investigation are in qualitative agreement with those available in the literature [1, 9]. This method is capable of greatly reducing the size of calculations while still maintaining high accuracy of the numerical solution.https://doi.org/10.1515/nleng-2014-0026jet impingementheat transferstreamlines and vorticity dufort frankel scheme |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Arora S. Irfan Nagma |
spellingShingle |
Arora S. Irfan Nagma Numerical Solution of a Plane Jet Impingement on an Infinite Flat Surface Nonlinear Engineering jet impingement heat transfer streamlines and vorticity dufort frankel scheme |
author_facet |
Arora S. Irfan Nagma |
author_sort |
Arora S. |
title |
Numerical Solution of a Plane Jet Impingement on
an Infinite Flat Surface |
title_short |
Numerical Solution of a Plane Jet Impingement on
an Infinite Flat Surface |
title_full |
Numerical Solution of a Plane Jet Impingement on
an Infinite Flat Surface |
title_fullStr |
Numerical Solution of a Plane Jet Impingement on
an Infinite Flat Surface |
title_full_unstemmed |
Numerical Solution of a Plane Jet Impingement on
an Infinite Flat Surface |
title_sort |
numerical solution of a plane jet impingement on
an infinite flat surface |
publisher |
De Gruyter |
series |
Nonlinear Engineering |
issn |
2192-8010 2192-8029 |
publishDate |
2015-03-01 |
description |
In this paper numerical solution of the unsteady
plane incompressible viscous jet impinging on to an
infinite flat surface are presented for Re=450. In the present
study, all calculations have been done by using Dufort
Frankel scheme and over relaxation scheme. Result and
graphs have been obtained by using MATLAB programming.
The obtained results explain the flow of water after
exhaling from nozzle and the streamlines and vorticity of
flow ofwater after striking with flat infinite surface. The solutions
obtained by proposed method indicate that this approach
is easy to implement and computationally very attractive
and the results of our investigation are in qualitative
agreement with those available in the literature [1, 9].
This method is capable of greatly reducing the size of calculations
while still maintaining high accuracy of the numerical
solution. |
topic |
jet impingement heat transfer streamlines and vorticity dufort frankel scheme |
url |
https://doi.org/10.1515/nleng-2014-0026 |
work_keys_str_mv |
AT aroras numericalsolutionofaplanejetimpingementonaninfiniteflatsurface AT irfannagma numericalsolutionofaplanejetimpingementonaninfiniteflatsurface |
_version_ |
1717775112347844608 |