Open AccessMHD Flow and Heat Transfer of Double Stratified Micropolar Fluid over a Vertical Permeable Shrinking/Stretching Sheet with Chemical Reaction and Heat Source
Author(s) -
Ansab Azam Khan,
Suliadi Firdaus Sufahani,
Khairy Zaimi,
M. Ferdows
Publication year - 2020
Publication title -
journal of advanced research in applied sciences and engineering technology
Language(s) - English
Resource type - Journals
ISSN - 2462-1943
DOI - 10.37934/araset.21.1.114
Subject(s) - nusselt number , sherwood number , magnetohydrodynamic drive , mechanics , heat transfer , thermodynamics , shooting method , heat generation , magnetohydrodynamics , partial differential equation , boundary layer , ordinary differential equation , flow (mathematics) , materials science , chemistry , boundary value problem , physics , differential equation , reynolds number , plasma , quantum mechanics , turbulence
The present study analyses the magnetohydrodynamic (MHD) flow of a double stratified micropolar fluid across a vertical stretching/shrinking sheet in the presence of suction, chemical reaction, and heat source effects. The governing equations in the form of partial differential equations are transitioned into coupled nonlinear ordinary differential equations by means of similarity transformation. The numerical solutions are obtained with the aid of the boundary value problem bvp4c solver in the MATLAB software. Numerical results have been confirmed with the previous results for a certain case and the comparison is found to be in an excellent agreement. Results for related profiles and heat transfer characteristics are displayed through plots and tabulated for the governing parameters involved. It is found that the reduced skin friction coefficient and the local Nusselt number increase with the increasing chemical reaction and heat source parameters. The rising values of the chemical reaction parameter have increased the magnitude of the local Sherwood number. In contrary, the heat source parameter has the tendency to decrease the magnitude of the local Sherwood number.