Exploring mixed convection in porous media: Thermal and flow behaviour

This study explores mixed convective flow within a porous medium, considering scenarios of heat generation or absorption. The focus is on solving the nonlinear differential equations that describe concentration, temperature, and velocity profiles, with graphical representations provided for each. Notably, this research addresses an area previously unexamined. By employing the regular perturbation method, solutions to the nonlinear ordinary differential equations, derived from the nondimensionalized governing equations, are achieved. Various factors significantly influence fluid flow parameters, revealing intriguing phenomena. The results offer valuable insights into velocity and temperature distributions across diverse porous characteristics, including thermal temperature, viscosity ratio, width ratio, conductivity ratio, and Grashof number. A decrease in velocity is observed due to factors such as the porous structure, viscosity variations, and conductance differences. Conversely, an increase in flow velocity is noted with higher Grashof numbers and width-to-height ratios.

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Publication Details

Journal
Partial Differential Equations in Applied Mathematics
Published
2025-06-16
DOI
https://doi.org/10.1016/j.padiff.2025.101239
Primary Topic
Nanofluid Flow and Heat Transfer
Type
article
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article

Exploring mixed convection in porous media: Thermal and flow behaviour

Mangala Kandagal, Shreedevi Kalyan, Nitin Satpute, Nargiza Kamolova et al.
Partial Differential Equations in Applied Mathematics
Nanofluid Flow and Heat Transfer
article

Exploring mixed convection in porous media: Thermal and flow behaviour

Mangala Kandagal, Shreedevi Kalyan, Nitin Satpute, Nargiza Kamolova, Nitiraj Kulkarni, Manish Gupta, Jagadish V. Tawade, Muneeb Khan
article en

Abstract

This study explores mixed convective flow within a porous medium, considering scenarios of heat generation or absorption. The focus is on solving the nonlinear differential equations that describe concentration, temperature, and velocity profiles, with graphical representations provided for each. Notably, this research addresses an area previously unexamined. By employing the regular perturbation method, solutions to the nonlinear ordinary differential equations, derived from the nondimensionalized governing equations, are achieved. Various factors significantly influence fluid flow parameters, revealing intriguing phenomena. The results offer valuable insights into velocity and temperature distributions across diverse porous characteristics, including thermal temperature, viscosity ratio, width ratio, conductivity ratio, and Grashof number. A decrease in velocity is observed due to factors such as the porous structure, viscosity variations, and conductance differences. Conversely, an increase in flow velocity is noted with higher Grashof numbers and width-to-height ratios.

Partial Differential Equations in Applied MathematicsVol. 15
National Pedagogical University of Uzbekistan named after Nizami (UZ), Vishwakarma University, Lebanese American University (LB)
Climate action
Openalex Percentile: Top 87%
Nanofluid Flow and Heat Transfer
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