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Research Note — Computational Fluid Dynamics

Nanofluid Heat Transfer in a Flat‑Tube Automotive Radiator

Computational Fluid Dynamics · Iran University of Science and Technology · Instructor: Dr. Ghareh Ghani · Preliminary report Aban 1402 · Final report Bahman 1402

ANSYS FluentSolidWorksAnsys Mechanical (Meshing)CFD‑Post

A numerical study of CuO–water/ethylene‑glycol nanofluid flow through a flat radiator tube, reproducing and validating the laminar multiphase CFD model of Vajjha, Das & Namburu (2010). Geometry was built in SolidWorks, meshed in Ansys Mechanical across four grid densities, and solved in Fluent as a laminar, multiphase (mixture) flow with the energy equation on.

Part 1

Geometry, Mesh & Setup

Part 2

Governing Equations

Continuity, momentum and energy were solved for the nanofluid mixture (subscript nf), discretized with a first‑order upwind scheme:

Continuity: (∇·V) = 0 Momentum: ρ_nf(∇·V)V = −∇P + μ_nf∇²V Energy: ρ_nf C_p,nf (V·∇)T = k_nf ∇²T

Nanofluid density, viscosity, thermal conductivity and specific heat were computed from correlations for CuO/Al₂O₃ nanoparticles in a water–ethylene‑glycol base fluid, as functions of particle volume fraction φ and temperature.

Part 3

Post‑Processing & Results

Validation against the reference article (Mesh 4, volume‑averaged properties):

CuO vol. %1%2%3%4%5%6%
Density — article [kg/m³]1101.491156.021210.551265.081319.611374.14
Density — this project [kg/m³]1101.491156.021210.551265.081319.611374.14
Density error0%0%0%0%0%0%
Viscosity — article [kg/m·s]0.001090.001380.001730.002170.002730.00343
Viscosity — this project [kg/m·s]0.001110.001370.001720.002190.002750.00331
Viscosity error1.83%0.72%0.57%0.92%0.73%0.58%

Maximum deviation from the reference article was under 2%, confirming the model reproduces the published nanofluid behavior. Reference: R. S. Vajjha, D. K. Das & P. K. Namburu, "Numerical study of fluid dynamic and heat transfer performance of Al₂O₃ and CuO nanofluids in the flat tubes of a radiator," International Journal of Heat and Fluid Flow, vol. 31, no. 4, pp. 613–621, 2010.