TY - JOUR
T1 - Optimizing heat and mass transfer in Carreau nanofluid with mixed nanoparticles in porous media using explicit finite difference method
AU - Haider, Ali
AU - Anwar, M. S.
AU - Nie, Yufeng
AU - Almubaddel, Fahad Saleh
AU - El-Rahman, Magda Abd
N1 - Publisher Copyright:
© 2024 The Authors
PY - 2024/12
Y1 - 2024/12
N2 - Purpose: This study investigates the effects of hybrid nanoparticles on thermal performance, focusing on convection, magnetic fields, diffusion, radiation, and chemical reactions in porous media. An H2O-based fractional Carreau hybrid nanofluid is utilized to enhance heat transfer for industrial applications like gas turbines and condensers. Design/Methodology/Approach: The Caputo definition of fractional derivatives models the fluid flow, integrating integer and non-integer dynamics. The governing equations are dimensionally reduced and solved using the explicit finite difference method (EFD), with stability and convergence criteria ensuring accuracy. Key parameters, including the Sherwood and Nusselt numbers, are examined to understand thermal and mass transfer behavior. Findings: Results show that fractional exponents and thermophysical properties significantly influence flow behavior. Fluid velocity increases with the fractional exponent (α) due to reduced resistance, while higher porosity parameter (λ4) decreases velocity. The temperature gradient decreases by 20.31% with the fractional exponent (β) and by 22.87% with the Weissenberg number. Skin friction increases by 28.17% with the magnetic parameter, and higher thermal conductivity enhances temperature profiles.
AB - Purpose: This study investigates the effects of hybrid nanoparticles on thermal performance, focusing on convection, magnetic fields, diffusion, radiation, and chemical reactions in porous media. An H2O-based fractional Carreau hybrid nanofluid is utilized to enhance heat transfer for industrial applications like gas turbines and condensers. Design/Methodology/Approach: The Caputo definition of fractional derivatives models the fluid flow, integrating integer and non-integer dynamics. The governing equations are dimensionally reduced and solved using the explicit finite difference method (EFD), with stability and convergence criteria ensuring accuracy. Key parameters, including the Sherwood and Nusselt numbers, are examined to understand thermal and mass transfer behavior. Findings: Results show that fractional exponents and thermophysical properties significantly influence flow behavior. Fluid velocity increases with the fractional exponent (α) due to reduced resistance, while higher porosity parameter (λ4) decreases velocity. The temperature gradient decreases by 20.31% with the fractional exponent (β) and by 22.87% with the Weissenberg number. Skin friction increases by 28.17% with the magnetic parameter, and higher thermal conductivity enhances temperature profiles.
KW - Explicit finite difference method
KW - Fractional Carreau fluid
KW - Hybrid nanoparticles
KW - Porous media
KW - Thermal radiations
UR - http://www.scopus.com/inward/record.url?scp=85208579109&partnerID=8YFLogxK
U2 - 10.1016/j.csite.2024.105428
DO - 10.1016/j.csite.2024.105428
M3 - 文章
AN - SCOPUS:85208579109
SN - 2214-157X
VL - 64
JO - Case Studies in Thermal Engineering
JF - Case Studies in Thermal Engineering
M1 - 105428
ER -