Impact of Chemical Reactions on Three-Dimensional Maxwell Fluid Flow on Bidirectional Porous Stretching Surface

Under the effect of magneto-hydrodynamic (MHD) conditions including thermophoresis, gyrotactic microbes, Brownian motion and nanofluid particles, this work investigates the steady flow of a three-dimensional, viscous, electrically conducting, non-Newtonian Maxwell fluid along a bidirectional stretching sheet composed of porous material. Simplified to non-linear ordinary differential equations (ODEs), the governing equations are numerically solved using MATLAB ® bvp4c. While their effects on the local Sherwood number, frictional drag coefficient, local Nusselt number and local microbe count are given in tabular form, their effects on temperature, velocity, microorganisms and concentration are graphically illustrated. Results of the research show that improving bioconvection Lewis and Peclet numbers as well as microbe differential parameter reduce the profiles of microorganisms.

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Publication Details

Journal
Johnson Matthey Technology Review
Published
2025-09-19
DOI
https://doi.org/10.1595/205651325x17518811630802
Primary Topic
Nanofluid Flow and Heat Transfer
Type
article
Field-Weighted Citation Impact
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article

Impact of Chemical Reactions on Three-Dimensional Maxwell Fluid Flow on Bidirectional Porous Stretching Surface

J. Venkata Madhu, G. Deepa, Fateh Mebarek‐Oudina, B. Nagaraju et al.
Johnson Matthey Technology Review
Nanofluid Flow and Heat Transfer
article

Impact of Chemical Reactions on Three-Dimensional Maxwell Fluid Flow on Bidirectional Porous Stretching Surface

J. Venkata Madhu, G. Deepa, Fateh Mebarek‐Oudina, B. Nagaraju, G. Murali, P. Suresh, R. S. Mahipal Reddy, A. R. Raju, D. Bhagyamma
article en

Abstract

Under the effect of magneto-hydrodynamic (MHD) conditions including thermophoresis, gyrotactic microbes, Brownian motion and nanofluid particles, this work investigates the steady flow of a three-dimensional, viscous, electrically conducting, non-Newtonian Maxwell fluid along a bidirectional stretching sheet composed of porous material. Simplified to non-linear ordinary differential equations (ODEs), the governing equations are numerically solved using MATLAB ® bvp4c. While their effects on the local Sherwood number, frictional drag coefficient, local Nusselt number and local microbe count are given in tabular form, their effects on temperature, velocity, microorganisms and concentration are graphically illustrated. Results of the research show that improving bioconvection Lewis and Peclet numbers as well as microbe differential parameter reduce the profiles of microorganisms.

Johnson Matthey Technology ReviewVol. 69(4)
Central Institute of Plastics Engineering and Technology (IN), Chaitanya Bharathi Institute of Technology (IN), Palamuru University (IN), Symbiosis International University (IN), Saveetha University (IN), University of Skikda (DZ)
Openalex Percentile: Top 75%
Nanofluid Flow and Heat Transfer
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