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March 6, 2026Journal of Engineering Research3 citationsOpen Access

Thermal exploration of Cattaneo-Christov heat, Thermal Radiation and Viscous dissipation on unsteady flow of reacted Maxwell Nanofluids subjected to porous surface: A comparative study

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MWMuhammad WaseemMJMuhammad JawadWAWalid Abdelfattah

Key Points

  • The research aims to investigate the thermal properties of Maxwell nanofluids during unsteady flow conditions, focusing on how various factors influence heat transport.
  • Analysis of magnetohydrodynamic combined convection with Maxwell nanofluids
  • Incorporation of effects like nonlinear thermal radiation, Cattaneo–Christov heat flux, and Joule heating
  • Transformation of partial differential equations into ordinary differential equations using similarity variables
  • Numerical solution of ODEs via the shooting method, with MATLAB for computational analysis
  • Increased Maxwell parameter improves the velocity profile of the nanofluids
  • Higher mixed convection parameter deteriorates temperature and concentration fields
  • Tabular and graphical presentation of numerical results shows trends for steady and unsteady flows

Abstract

The thermal characteristics of nanofluids, arising from progressive mechanisms, present an intriguing phenomenon with significant implications for energy production, cooling processes, and heat transfer devices. This study investigates the magnetohydrodynamic combined convection of Maxwell nanofluids, focusing on heat transport properties over an exponentially stretching sheet. The effects of activation energy, nonlinear thermal radiation, Cattaneo–Christov heat flux, suction/injection, Joule heating, solutal energy, and viscous dissipation in the presence of swimming microorganisms are incorporated. To elucidate these phenomena, the study examines the impacts of bioconvection, magnetic fields, and thermophoresis under extended boundary conditions. The partial differential equations (PDEs) of the problem related to momentum, energy, concentration, and density are transformed into ordinary differential equations (ODEs) through the application of similarity variables. The resulting dimensionless nonlinear ODEs are solved using the shooting method. Numerical results for key parameters are presented in the form of tabular and graphical trends for both steady and unsteady flow cases, utilizing MATLAB for computational analysis. Notable improvements in the velocity profile are observed with increasing values of the Maxwell parameter. Conversely, a rise in the mixed convection parameter leads to a deterioration in both the temperature and concentration fields.

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Cite This Study

Waseem et al. (2026) studied this question.

synapsesocial.com/papers/69aa6ee2531e4c4a9ff591aehttps://doi.org/10.1016/j.jer.2026.02.025
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