Current Volume 8
The study aimed to present graphically the analysis of various parameters that explain soret-dufour effects on heat and mass transport of hydrodynamics viscoelastic flow in porous materials, with primary objectives of developing a mathematical model that describes the system. We derived a nonlinear mathematical model for the parametric effects of fluids on energy generation and efficiency, and solve the nonlinear model numerically to determine the effects of dimensionless parameters on heat and mass transport in porous materials with soret-dufour effects. The emanating partial differential equations were reduced to couple nonlinear ordinary differential equations with transformation similarities. Embedded fourth order Runge-Kutta method with shooting techniques were used to simplify the ordinary differential equations which represent convective heat and mass transport. The results showed significant changed in Dufour and Soret, where decreased in Nusselt was noticed in Dufour but increased in Soret. Also increased in velocity profile but decreased in Sherwood and Nusselt number respectively. Increased in radiation parameter led to corresponding increased in velocity profile and Sherwood numbers but not in Nusselt number. Concluding that solutal Grashof number, thermal Grashof number, magnetic parameter, radiation parameter, Dufour and Soret effects had significant effects on hydrodynamic viscoelastic fluid flow in porous materials.
Parameric, Hydrodynamics, Viscoelastic, Dufour, Soret
IRE Journals:
Mfebe, J. F. , Amoo, S. A. , Anyanwu, E. O.
"Parametric Effects of Heat and Mass Transport On Steady Hydrodynamics Viscoelastic Fluid Flow with Soret-Dufour in Porous Materials" Iconic Research And Engineering Journals Volume 8 Issue 12 2025 Page 873-884
IEEE:
Mfebe, J. F. , Amoo, S. A. , Anyanwu, E. O.
"Parametric Effects of Heat and Mass Transport On Steady Hydrodynamics Viscoelastic Fluid Flow with Soret-Dufour in Porous Materials" Iconic Research And Engineering Journals, 8(12)