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The numerical procedure is evaluated by applying it to natural and mixed convection problems.
The proposed method is well validated through its applications to simulate several benchmarks of natural, forced and mixed convection problems.
The thermal performance of different types of nanofluids has been the subject of many recent studies on forced, natural, and mixed convection problems.
Through comparison with experimental data, Low Re k-ε model performs overall the best in the accuracy in solving mixed convection problems in large-scale vertical cavities with strong buoyancy force.
The Boussinesq parameter ερ is used to systematically investigate three flow scenarios covering a range of free and mixed convection problems: 1) the low Rayleigh number Elder problem (Van Reeuwijk et al., 2009), 2) a convective fingering problem (Xie et al., 2011) and 3) a mixed convective problem (Schincariol et al., 1994).
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In this study a steady state two-dimensional mixed convection problem in an air filled cavity is investigated.
The Large Eddy Simulation (LES) approach is used to investigate numerically the mixed convection problem arising during the charging process of a rectangular water tank used for thermal energy storage.
In a mixed convection problem in an inclined channel and in the presence of a magnetic field, Noreen et al. [15] performed a numerical study where the effects of Brownian and thermophoresis forces on the mixed fluid flow in the channel were considered.
The mixed convection problem is thoroughly examined for Archimedes numbers in the range Ar = 1.32 5.82 and Reynolds numbers, based on the channel hydraulic diameter before the stepwise reduction, in the range Re = 559 667, under the thermal boundary condition of axially constant heat flux.
Mukhopadyay [9] performed an analysis to investigate the effects of thermal radiation on unsteady boundary layer mixed convection heat transfer problem from a vertical porous stretching surface embedded in porous medium.
Hayat et al. [6] obtained the series solutions for stretching sheet problem with mixed convection by using the homotopy analysis method (HAM).
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