Journal of Applied Mathematics and Physics

Volume 4, Issue 2 (February 2016)

ISSN Print: 2327-4352   ISSN Online: 2327-4379

Google-based Impact Factor: 0.70  Citations  

Convective Effects on MHD Flow and Heat Transfer between Vertical Plates Moving in Opposite Direction and Partially Filled with a Porous Medium

HTML  XML Download Download as PDF (Size: 374KB)  PP. 341-358  
DOI: 10.4236/jamp.2016.42041    2,996 Downloads   4,545 Views  Citations

ABSTRACT

The present paper, a theoretical analysis of steady fully developed flow and heat transfer of two immiscible magneto hydrodynamic and viscous fluid, partially filled with porous matrix and partially with clear fluid bounded by two vertical plates, has been discussed, when both the plates are moving in opposite directions. The plates are maintained at unequal temperatures. The Brink-man-extended Darcy model has described the momentum transfer in a porous medium. The effect of various parameters and Darcy number are discussed in the flow field and the temperature profiles numerically and are expressed by graphs. The non-dimensional governing momentum and energy equations are analytically solved by applying the homotopy perturbation technique and the method of ordinary differential equation. It is observed that magnetic parameter (M) has a retarding effect on the main flow velocity and is to enhance the temperature distribution, whereas the reversal phenomenon occurs for the Darcy dissipation parameter (Da). The skin-friction component has also been determined and is presented with the help of a table. The magnetic parameter (M) reduces the skin friction coefficient for clear fluid region and is to increase the skin friction coefficient for porous region. It is also evident from table that getting bigger the width of the clear fluid layer increases the skin friction. The skin friction coefficient on both the plates (comparing at y = 0 and at y = 1 for A or B) increases when those are heated.

Share and Cite:

Gupta, V. , Jain, A. and Jha, A. (2016) Convective Effects on MHD Flow and Heat Transfer between Vertical Plates Moving in Opposite Direction and Partially Filled with a Porous Medium. Journal of Applied Mathematics and Physics, 4, 341-358. doi: 10.4236/jamp.2016.42041.

Cited by

[1] MHD MIXED CONVECTION FLOW IN A PERMEABLE VERTICAL PLATE WITH BUOYANCY AND DUFOUR EFFECTS
Journal of Porous Media, 2022
[2] An inclined magnetic field effect on entropy production of non-miscible Newtonian and micropolar fluid in a rectangular conduit
2021
[3] Effects of Shear Stress on Magnetohydrodynamic (MHD) Powell Eyring Fluid over A Porous Plate: A Lift and Drainage Problem
… International Journal of …, 2021
[4] Statistical approach on 3D hydromagnetic flow of water‐based nanofluid between two vertical porous plates moving in opposite directions
2021
[5] Three‐dimensional hydromagnetic hybrid nanoliquid flow and heat transfer between two vertical porous plates moving in opposite directions: Sensitivity analysis
Heat Transfer, 2021
[6] Heat and mass transfer effect between vertical plates through porous medium and chemical reaction effect on free convective MHD flow with soret effect
2021
[7] Analysis of MHD free convective stream past a vertical permeable plate and a warmth source through permeable material underneath oscillatory pull
2021
[8] Physics of fluid motion
2020
[9] Applications of Heat, Mass and Fluid Boundary Layers
2020
[10] Effects Of Rotation On Mhd Convective Flow In Vertical Parallel Plates Partially Filled By Porous Medium With Inclined Magnetic Field
2020
[11] Finite Element Study of Convective Heat and Mass Transfer of Two Fluids in a Vertical Channel of Variable Width with Soret and Dufour Effects
2019
[12] Household Participation, Labour and Networks in the Development of Fish Farming in Busia County, Kenya
2019
[13] Heat and mass transfer past a semi-infinite vertical porous Plate in MHD flows in turbulent boundary layer
2019
[14] EFFECT OF HEAT AND MASS TRANSFER ON TWO IMMISCIBLE VISCOS FLUIDS THROUGH TWO VERTICAL PARALLEL PLATES IN THE PRESENCE OF …
2006

Copyright © 2024 by authors and Scientific Research Publishing Inc.

Creative Commons License

This work and the related PDF file are licensed under a Creative Commons Attribution 4.0 International License.