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• W1505388832 abstract "Flow in an enclosure driven by buoyancy force is a fundamental problem in fluid mechanics. This type of flow is encountered in certain engineering applications within electronic cooling technologies, in everyday situation such as roof ventilation or in academic research where it may be used as a benchmark problem for testing newly developed numerical methods. A classic example is the case where the flow is induced by differentially heated walls of the cavity boundaries. Two vertical walls with constant hot and cold temperature is the most well defined geometry and was studied extensively in the literature. A comprehensive review was presented by Davis (1983). Other examples are the work by Azwadi and Tanahashi (2006) and Tric (2000). The analysis of flow and heat transfer in a differentially heated side walls was extended to the inclusion of the inclination of the enclosure to the direction of gravity by Rasoul and Prinos (1997). This study performed numerical investigations in two-dimensional thermal fluid flows which are induced by the buoyancy force when the two facing sides of the cavity are heated to different temperatures. The cavity was inclined at angles from 20° to 160°, Rayleigh numbers from 103 to 106 and Prandtl numbers from 0.02 to 4000. Their results indicated that the mean and local heat flux at the hot wall were significantly depend on the inclination angle. They also found that this dependence becomes stronger for the inclination angle greater than 90°. Hart (1971) performed a theoretical and experimental study of thermal fluid flow in a rectangular cavity at small aspect ratio and investigated the stability of the flow inside the system. Ozoe et al. (1974) conducted numerical analysis using finite different method of two-dimensional natural circulation in four types of rectangular cavity at inclination angles from 0° to 180°. Kuyper et al. (1993) provided a wide range of numerical predictions of flow in an inclined square cavity, covered from laminar to turbulent regions of the flow behavior. They applied k e turbulence model and performed detailed analysis for Rayleigh numbers of 106 to 1010. A thorough search of the literature has revealed that no work has been reported for free convection in an inclined square cavity with Neumann typed of boundary conditions. The type of boundary condition applied on the bottom and top boundaries of the cavity strongly affects the heat transfer mechanism in the system (Azwadi et al., 2010). Therefore, it is the purpose of present study to investigate the fluid flow behaviour and heat transfer mechanism in an inclined square cavity, differentially heated sidewalls and perfectly conducting boundary condition for top and bottom walls." @default.
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• W1505388832 date "2011-02-14" @default.
• W1505388832 modified "2023-09-25" @default.
• W1505388832 title "Lattice Boltzmann Numerical Approach to Predict Macroscale Thermal Fluid Flow Problem" @default.
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• W1505388832 doi "https://doi.org/10.5772/13822" @default.
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