Some remarks on thermo-physical properties of magnetohydrodynamics heat and mass transfer of nano-fluid flow over a nonlinear permeable stretching sheet

The study aims to explore the potential benefits of investigating the MHD heat and mass transfer of nano-fluid over a nonlinear permeable stretching sheet. This is achieved by examining the influence of temperature- dependent viscosity and temperature-dependent thermal conductivity on nano-fluid. The governing partial differential equations that describe the nano-fluid flow are transformed and parameterized into a set of ordinary differential equations. These equations are subsequently solved numerically using shooting technique with the fourth order Runge-Kutta method. A graphical analysis is employed to assess the impact of specific fluid parameters on the momentum, thermal, and concentration equations. The outcomes depicted in the graphs reveal a noticeable effect of temperature- dependent viscosity and temperature-dependent thermal conductivity on the mathematical model.

Authors

Publication Details

Journal
World Journal of Applied Science & Technology
Published
2024-08-29
DOI
https://doi.org/10.4314/wojast.v15i2.25
Primary Topic
Nanofluid Flow and Heat Transfer
Type
article
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article

Some remarks on thermo-physical properties of magnetohydrodynamics heat and mass transfer of nano-fluid flow over a nonlinear permeable stretching sheet

Amos Oladele Popoola, Idongesit F. Ekang
World Journal of Applied Science & Technology
Nanofluid Flow and Heat Transfer
article

Some remarks on thermo-physical properties of magnetohydrodynamics heat and mass transfer of nano-fluid flow over a nonlinear permeable stretching sheet

Amos Oladele Popoola, Idongesit F. Ekang
article en

Abstract

The study aims to explore the potential benefits of investigating the MHD heat and mass transfer of nano-fluid over a nonlinear permeable stretching sheet. This is achieved by examining the influence of temperature- dependent viscosity and temperature-dependent thermal conductivity on nano-fluid. The governing partial differential equations that describe the nano-fluid flow are transformed and parameterized into a set of ordinary differential equations. These equations are subsequently solved numerically using shooting technique with the fourth order Runge-Kutta method. A graphical analysis is employed to assess the impact of specific fluid parameters on the momentum, thermal, and concentration equations. The outcomes depicted in the graphs reveal a noticeable effect of temperature- dependent viscosity and temperature-dependent thermal conductivity on the mathematical model.

World Journal of Applied Science & TechnologyVol. 15(2)
Openalex Percentile: Top 86%
Nanofluid Flow and Heat Transfer
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