Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method
The main theme of this research is to find the numerical results of stagnation point flow of micropolar fluid over a porous stretchable surface due to the physical effects of internal heat generation/absorption, melting heat transfer and chemical reaction via Keller-Box method (KBM). The graphs and...
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doaj-812e0258287e480fb91f69619596ddbf2021-07-23T04:48:44ZengElsevierPropulsion and Power Research2212-540X2021-06-01102194207Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box methodKhilap Singh0Alok Kumar Pandey1Manoj Kumar2Department of Mathematics, Statistics and Computer Science, G. B. Pant University of Agriculture and Technology, Pantnagar, Uttarakhand, 263145, IndiaDepartment of Mathematics, Graphic Era Deemed to be University, Dehradun, Uttarakhand, 248002, India; Corresponding author.Department of Mathematics, Statistics and Computer Science, G. B. Pant University of Agriculture and Technology, Pantnagar, Uttarakhand, 263145, IndiaThe main theme of this research is to find the numerical results of stagnation point flow of micropolar fluid over a porous stretchable surface due to the physical effects of internal heat generation/absorption, melting heat transfer and chemical reaction via Keller-Box method (KBM). The graphs and tables are depicted and explained for various embedded parameters. The range of melting heat transfer parameter is 0≤M≤3, the range of chemical reaction parameter is 0≤Kr≤1 whereas the values of space-temperature dependent heat source/sink parameters lies in −0.4≤Q≤0.4 and −2≤Q∗≤2. The upshots of the current problem illustrate that at fluid-solid interface, rate of HMT (heat and mass transfer) declined on escalating the values of stretching parameter. Moreover, as the values of internal heat source/sink parameter increases, heat transfer rate declines at fluid-solid interface.http://www.sciencedirect.com/science/article/pii/S2212540X21000079Chemical reactionImplicit finite difference Keller-Box method (KBM)Internal heat generation/absorptionHeat and mass transfer (HMT)Melting heat transferPorous medium |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Khilap Singh Alok Kumar Pandey Manoj Kumar |
spellingShingle |
Khilap Singh Alok Kumar Pandey Manoj Kumar Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method Propulsion and Power Research Chemical reaction Implicit finite difference Keller-Box method (KBM) Internal heat generation/absorption Heat and mass transfer (HMT) Melting heat transfer Porous medium |
author_facet |
Khilap Singh Alok Kumar Pandey Manoj Kumar |
author_sort |
Khilap Singh |
title |
Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method |
title_short |
Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method |
title_full |
Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method |
title_fullStr |
Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method |
title_full_unstemmed |
Numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using Keller-Box method |
title_sort |
numerical solution of micropolar fluid flow via stretchable surface with chemical reaction and melting heat transfer using keller-box method |
publisher |
Elsevier |
series |
Propulsion and Power Research |
issn |
2212-540X |
publishDate |
2021-06-01 |
description |
The main theme of this research is to find the numerical results of stagnation point flow of micropolar fluid over a porous stretchable surface due to the physical effects of internal heat generation/absorption, melting heat transfer and chemical reaction via Keller-Box method (KBM). The graphs and tables are depicted and explained for various embedded parameters. The range of melting heat transfer parameter is 0≤M≤3, the range of chemical reaction parameter is 0≤Kr≤1 whereas the values of space-temperature dependent heat source/sink parameters lies in −0.4≤Q≤0.4 and −2≤Q∗≤2. The upshots of the current problem illustrate that at fluid-solid interface, rate of HMT (heat and mass transfer) declined on escalating the values of stretching parameter. Moreover, as the values of internal heat source/sink parameter increases, heat transfer rate declines at fluid-solid interface. |
topic |
Chemical reaction Implicit finite difference Keller-Box method (KBM) Internal heat generation/absorption Heat and mass transfer (HMT) Melting heat transfer Porous medium |
url |
http://www.sciencedirect.com/science/article/pii/S2212540X21000079 |
work_keys_str_mv |
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