Effect of an Inclined Magnetic Field on Steady Poiseuilleflow between Two Parallel Porous Plates

Kuiry, D. R.; Bahadur, Surya

doi:10.9790/5728-10539096

Cited by 5 publications

(4 citation statements)

References 9 publications

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“…The vector is parallel to both the fluid velocity vector and the temperature T but in opposite directions. Such a laminar flow through parallel plates under the influence of the magnetic field has been studied by many authors in recent years [14][15][16] in the applications in MHD generator, MHD pumps and electromagnetic flow meters.…”

Section: Mathematical Formulation Of the Problemmentioning

confidence: 99%

“…and u = 0, T = 0 at y = 0 (13) u = , T = at y = 1 Equations (11) and (12) denote a system of coupled and non-linear ordinary differential equations subject to the conditions (13). Let the fluid viscosity vary exponentially with the temperature, then the function takes the form (14) in the following manner:…”

Section: Mathematical Formulation Of the Problemmentioning

confidence: 99%

“…Now let us introduce and defined respectively by and . Using (14) along with these substitutions, the equations (11) and (12) reduce to the following forms respectively:…”

Section: Numerical Solution Of the Problemmentioning

confidence: 99%

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Steady MHD Flow of Viscous Fluid between Two Parallel Porous Plates with Heat Transfer in an Inclined Magnetic Field

Kuiry¹,

Bahadur

2015

J. Sci. Res.

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The steady flow behavior of a viscous, incompressible and electrically conducting fluid between two parallel infinite insulated horizontal porous plates with heat transfer is investigated along with the effect of an external uniform transverse magnetic field, the action of inflow normal to the plates, the pressure gradient on the flow and temperature. The fluid viscosity is supposed to vary exponentially with the temperature. A numerical solution for the governing equations for both the momentum transfer and energy transfer has been developed using the finite difference method. The velocity and temperature distribution graphs have been presented under the influence of different values of magnetic inclination, fluid pressure gradient, inflow acting perpendicularly on the plates, temperature dependent viscosity and the Hartmann number. In our study viscosity is shown to affect the velocity graph. The flow parameters such as viscosity, pressure and injection of fluid normal to the plate can cause reverse flow. For highly viscous fluid, reverse flow is observed. The effect of magnetic force helps to restrain this reverse flow.

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Section: Mathematical Formulation Of the Problemmentioning

confidence: 99%

Section: Mathematical Formulation Of the Problemmentioning

confidence: 99%

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Steady MHD Flow of Viscous Fluid between Two Parallel Porous Plates with Heat Transfer in an Inclined Magnetic Field

Kuiry¹,

Bahadur

2015

J. Sci. Res.

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“…Ramakrishnan [10] studied the effects of a slip parameter and an inclined magnetic field on MHD flow through two infinite parallel plates filled by a porous medium. Kuiry and Bahadur [11] analyzed the effect of an inclined magnetic field on the magnetohydrodynamic behaviour of two dimensional Poiseuille flow between two parallel porous plates of which the lower plate is taken to be porous. Sandeep [12] analysed the laminar convective flow of a dusty viscous fluid through a porous medium of non-conducting walls in the presence of an inclined magnetic field with volume fraction, heat source and considering porous parameter.…”

Section: Introductionmentioning

confidence: 99%

Numerical solution of MHD channel flow in a porous medium with uniform suction and injection in the presence of an inclined magnetic field

Chutia¹

2022

J. Appl. Math. Comput. Mech.

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In this paper, the steady fully developed MHD flow of a viscous incompressible electrically conducting fluid through a channel filled with a porous medium and bounded by two infinite walls is investigated numerically for the cases (i) Poiseuille flow and (ii) Couette--Poiseuille flow; with uniform suction and injection at the walls in the presence of an inclined magnetic field. The Brinkman equation is used for the flow in the porous channel and solved numerically using the finite difference method. Numerical results are obtained for velocity. The effects of various dimensionless parameters such as Hartmann number ( ), suction/ /injection parameter ( ), permeability parameter ( ) and angle of inclination ( ) on the flow are discussed and presented graphically.

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Double diffusive MHD convective flows of a viscous fluid under influence of the inclined magnetic field, source/sink and chemical reaction

Qiang

Siddique

Sadiq

2020

Alexandria Engineering Journal

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Effect of an Inclined Magnetic Field on Steady Poiseuilleflow between Two Parallel Porous Plates

Cited by 5 publications

References 9 publications

Steady MHD Flow of Viscous Fluid between Two Parallel Porous Plates with Heat Transfer in an Inclined Magnetic Field

Steady MHD Flow of Viscous Fluid between Two Parallel Porous Plates with Heat Transfer in an Inclined Magnetic Field

Numerical solution of MHD channel flow in a porous medium with uniform suction and injection in the presence of an inclined magnetic field

Double diffusive MHD convective flows of a viscous fluid under influence of the inclined magnetic field, source/sink and chemical reaction

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