Abstract

Microchannels are widely used in electrical and medical industries to improve the heat transfer of the cooling devices. In this paper, the fluid flow and heat transfer of water–Al2O3 nanofluids (NF) were numerically investigated considering the nanoparticle shape and different cross-sections of a porous microchannel. Spherical, cubic, and cylindrical shapes of the nanoparticle as well as circular, square, and triangular cross-sections of the microchannel were considered in the simulation. The finite volume method and the SIMPLE algorithm have been employed to solve the conservation equations numerically, and the k-ε turbulence model has been used to simulate the turbulence fluid flow. The models were simulated at Reynolds number ranging from 3000 to 9000, the nanoparticle volume fraction ranging from 1 to 3, and a porosity coefficient of 0.7. The results indicate that the average Nusselt number (Nuave) increases and the friction coefficient decreases with an increment in the Re for all cases. In addition, the rate of heat transfer in microchannels with triangular and circular cross-sections is reduced with growing Re values and concentration. The spherical nanoparticle leads to maximum heat transfer in the circular and triangular cross-sections. The heat transfer growth for these two cases are about 102.5% and 162.7%, respectively, which were obtained at a Reynolds number and concentration of 9000 and 3%, respectively. However, in the square cross-section, the maximum heat transfer increment was obtained using cylindrical nanoparticles, and it is equal to 80.2%.

Highlights

  • It is possible to improve the heat transfer rate of the fluids by flow geometry or boundary conditions improvement as well as improve the thermophysical properties of the fluid such as the thermal conductivity coefficient

  • The behavior of nanofluids in a microchannel filled with porous media is numerically investigated

  • The Nusselt number increases with growing Re for a porosity coefficient of 0.7, all three microchannel cross-sections, and all three nanoparticle shapes

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Summary

Introduction

It is possible to improve the heat transfer rate of the fluids by flow geometry or boundary conditions improvement as well as improve the thermophysical properties of the fluid such as the thermal conductivity coefficient. One of the most desirable ways of thermal conductivity coefficient enhancement of the base fluid is adding fine solid particles to the base fluid [1,2,3,4,5,6,7,8,9] It could be improved using a porous medium in the channel [10,11,12,13,14,15]. Articles about porous media are first discussed. Articles on microchannels will be reviewed and the limitations of the porous media in microchannels will be discussed

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