Effects of porous medium and wavy surface on heat transfer and entropy generation of Cu-water nanofluid natural convection in square cavity containing partially-heated surface
Autor: | Ching-Chang Cho |
---|---|
Rok vydání: | 2020 |
Předmět: |
Materials science
Natural convection Convective heat transfer 020209 energy General Chemical Engineering Darcy number Thermodynamics 02 engineering and technology Rayleigh number Condensed Matter Physics 01 natural sciences Bejan number Nusselt number Atomic and Molecular Physics and Optics 010406 physical chemistry 0104 chemical sciences Nanofluid Heat transfer 0202 electrical engineering electronic engineering information engineering |
Zdroj: | International Communications in Heat and Mass Transfer. 119:104925 |
ISSN: | 0735-1933 |
DOI: | 10.1016/j.icheatmasstransfer.2020.104925 |
Popis: | This article analyzes the natural convection of nanofluid within a porous cavity containing a partially-heated vertical wall and wavy lower and upper walls. Numerical simulations are performed to explore the effects of the Rayleigh number (Ra), Darcy number (Da), porosity (e), volume fraction of nanoparticles (φ), amplitude of wavy surface (αw), length of partially-heated wall surface (LH∗), and irreversibility distribution ratio (χ) on the Bejan number (Be), total entropy generation (St), mean Nusselt number (Num), and energy-flux-vector distribution. The results show that for high values of Da and Ra, circulation regions are developed in the energy-flux-vector distribution and hence convection heat transfer dominates. Consequently, Num and St both increase, while Be reduces as Ra, e and Da increase. For low values of Da and Ra, the effects of Da, Ra and e on Num and St are insignificant, and Be approaches unity since conduction heat transfer dominates. As φ and αw increase, Num and Be increase, but St decreases. Moreover, as LH∗ increases, Num and St also increase. For a high value of Ra, St increases and Be reduces as χ is increased. Finally, for a low value of Ra, the effect of χ on St is insignificant and Be ≈ 1. |
Databáze: | OpenAIRE |
Externí odkaz: |