Skip to main content
Have a personal or library account? Click to login
Numerical Study of MHD Mixed Convection of Nanofluid Flow in a Double Lid Convergent Cavity Cover

Numerical Study of MHD Mixed Convection of Nanofluid Flow in a Double Lid Convergent Cavity

Open Access
|Jun 2025

Figures & Tables

Fig. 1.

Geometry of the problem

Tab. 1.

Thermophysical properties of fluid and nanoparticles

Physical PropertiesFluid phase (H2O)Nanoparticle (CuO)
Cp(J/kg.K)4179385
ρ (kg/m3)997.18933
k (W/m.K)0.631401
β×10-5 (1/K)211.67
σ (Ω/m)-10.055.69 10-7
Fig. 2.

Direction of streaming velocities, D2Q9

Fig. 3.

Direction of streaming velocities, D2Q4

Tab 2.

Grid independence test for Nu¯m at ϕ=4.10-2; Ha = 0

Average Nusselt number Nu¯m
Lattice sizeRe=1Re=100
50×501.76327.3423
75×752.14828.8753
100×1002.54839.6128
120×1202.5502 (0.07%)9.6412 (0.2%)
Fig. 4.

Comparison of the local Nusselt number along the hot wall between the present results and numerical results by Lai and Yang [34]

Fig. 5.

Comparison of the temperature on axial midline between the present results and numerical results by Ghassemi et al. [35] (ϕ =3.10-2, Ra=105)

Fig. 6.

a) Horizontal component of velocity b) vertical component of velocity with those of Talebi et al. [36]

Fig. 7.

Streamlines, Isotherms and Entropy generation lines for different Re at Ri=20, Ha=0, and ϕ= 4.10-2

Fig. 8.

Average Nusselt number for different values of the Reynolds numbers and volumetric fraction of nanoparticles (ϕ) at Ri=20, Re=100 and Ha=0

Fig. 9.

Total entropy generation for different values of the Reynolds numbers and volumetric fraction of nanoparticles (ϕ) at Ri=20, Re=100 and Ha=0

Fig. 10.

Profiles of the dimensionless temperature in the middle of the thermally convergent cavity y/L = 0. 5 for different Reynolds numbers at Ri=20, Ha=0 and ϕ= 4.10-2

Fig. 11.

Profiles of the dimensionless temperature in the middle of the thermally convergent cavity x/L = 0.75 for different Reynolds numbers at Ri=20, Ha=0 and ϕ= 4.10-2

Fig. 12.

Streamlines, Isotherms and Entropy generation lines for different Ha at Re =100, Ri=20 and ϕ= 4.10-2

Fig. 13.

Effect of Hartmann number on average Nusselt number and on total entropy generation for different Hartmann numbers at Ri = 20, Re= 100 and ϕ= 4.10-2

Fig. 14.

Profiles of the dimensionless temperature in the middle of the thermally convergent cavity x/L = 0.75 for different Hartmann numbers at Ri = 20, Re= 100 and ϕ= 4.10-2

Fig. 15.

Profiles of the dimensionless temperature in the middle of the thermally convergent cavity y/L = 0. 5 for different Hartmann numbers at Ri = 20, Re= 100 and ϕ= 4.10-2

DOI: https://doi.org/10.2478/ama-2025-0029 | Journal eISSN: 2300-5319 | Journal ISSN: 1898-4088
Language: English
Page range: 232 - 242
Submitted on: Oct 19, 2024
Accepted on: Mar 24, 2025
Published on: Jun 6, 2025
Published by: Bialystok University of Technology
In partnership with: Paradigm Publishing Services

© 2025 Bouchmel MLIKI, Mokhtar FERHI, Mohamed Ammar ABBASSI, published by Bialystok University of Technology
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 License.