- Journal Home
- Volume 19 - 2024
- Volume 18 - 2023
- Volume 17 - 2022
- Volume 16 - 2021
- Volume 15 - 2020
- Volume 14 - 2019
- Volume 13 - 2018
- Volume 12 - 2017
- Volume 11 - 2016
- Volume 10 - 2015
- Volume 9 - 2014
- Volume 8 - 2013
- Volume 7 - 2012
- Volume 6 - 2011
- Volume 5 - 2010
- Volume 4 - 2009
- Volume 3 - 2008
- Volume 2 - 2007
- Volume 1 - 2006
J. Info. Comput. Sci. , 19 (2024), pp. 1-14.
[An open-access article; the PDF is free to any online user.]
Cited by
- BibTex
- RIS
- TXT
This paper investigates the comprehensive investigation of mixed convection flow and heat transfers analysis of Micropolar by considering porous medium and heat absorption. Subsequently, mathematical formulation was modeled using boundary conditions. Two major aspects, Brownian motion and thermophoresis are addressed in the energy and concentration equation which are coupled with momentum equation. By using similarity variables, the entire system of partial differential equations govern through momentum, energy, angular momentum and concentration are converted into system of nonlinear ordinary differential equations. Nonlinear systems are solved by using numerical approach with bvp4c function in MATLAB that is based on the collocation method, specifically the three-point Lobatto IIIa formula is directed to type of finite difference method. Results are obtained for various emerging parameters. It has been observed that skin friction decreases for increasing values of Hartmann number and Eckert number. Decreasing trend of bar graphs is observed against Nusselt number and Sherwood number against Brownian motion and thermophoresis parameters.
}, issn = {3080-180X}, doi = {https://doi.org/10.4208/JICS-2024-001}, url = {http://global-sci.org/intro/article_detail/jics/23876.html} }This paper investigates the comprehensive investigation of mixed convection flow and heat transfers analysis of Micropolar by considering porous medium and heat absorption. Subsequently, mathematical formulation was modeled using boundary conditions. Two major aspects, Brownian motion and thermophoresis are addressed in the energy and concentration equation which are coupled with momentum equation. By using similarity variables, the entire system of partial differential equations govern through momentum, energy, angular momentum and concentration are converted into system of nonlinear ordinary differential equations. Nonlinear systems are solved by using numerical approach with bvp4c function in MATLAB that is based on the collocation method, specifically the three-point Lobatto IIIa formula is directed to type of finite difference method. Results are obtained for various emerging parameters. It has been observed that skin friction decreases for increasing values of Hartmann number and Eckert number. Decreasing trend of bar graphs is observed against Nusselt number and Sherwood number against Brownian motion and thermophoresis parameters.