The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium
The unsteady mixed convection boundary-layer flow towards a stagnation point on a heated vertical surface embedded in a porous medium is considered. The governing partial differential equations are reduced to a system of nonlinear ordinary differential equations using a similarity transformation. Th...
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my.upm.eprints.356822016-02-18T06:18:24Z http://psasir.upm.edu.my/id/eprint/35682/ The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium Rosali, Haliza Ishak, Anuar Nazar, Roslinda Merkin, John H. Pop, Ioan The unsteady mixed convection boundary-layer flow towards a stagnation point on a heated vertical surface embedded in a porous medium is considered. The governing partial differential equations are reduced to a system of nonlinear ordinary differential equations using a similarity transformation. These are then solved numerically using the Keller-box method. These numerical results are complemented by asymptotic solutions for large values of A . The influence of dimensionless parameters λλ (mixed convection), A (time variation), n (wall temperature variation) on the flow field and heat transfer is analyzed and discussed, dual solutions being found for both assisting and opposing buoyant flows. Elsevier 2014-10 Article PeerReviewed Rosali, Haliza and Ishak, Anuar and Nazar, Roslinda and Merkin, John H. and Pop, Ioan (2014) The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium. International Journal of Heat and Mass Transfer, 77. pp. 147-156. ISSN 0017-9310 http://www.sciencedirect.com/science/article/pii/S001793101400372X 10.1016/j.ijheatmasstransfer.2014.04.059 |
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The unsteady mixed convection boundary-layer flow towards a stagnation point on a heated vertical surface embedded in a porous medium is considered. The governing partial differential equations are reduced to a system of nonlinear ordinary differential equations using a similarity transformation. These are then solved numerically using the Keller-box method. These numerical results are complemented by asymptotic solutions for large values of A . The influence of dimensionless parameters λλ (mixed convection), A (time variation), n (wall temperature variation) on the flow field and heat transfer is analyzed and discussed, dual solutions being found for both assisting and opposing buoyant flows. |
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Rosali, Haliza Ishak, Anuar Nazar, Roslinda Merkin, John H. Pop, Ioan |
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Rosali, Haliza Ishak, Anuar Nazar, Roslinda Merkin, John H. Pop, Ioan The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
author_facet |
Rosali, Haliza Ishak, Anuar Nazar, Roslinda Merkin, John H. Pop, Ioan |
author_sort |
Rosali, Haliza |
title |
The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
title_short |
The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
title_full |
The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
title_fullStr |
The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
title_full_unstemmed |
The effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
title_sort |
effect of unsteadiness on mixed convection boundary-layer stagnation-point flow over a vertical flat surface embedded in a porous medium |
publisher |
Elsevier |
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2014 |
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http://psasir.upm.edu.my/id/eprint/35682/ http://www.sciencedirect.com/science/article/pii/S001793101400372X |
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1643831526710837248 |