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NATURAL CONVECTIVE HEAT TRANSFER IN A SQUARE CAVITY WITH TIME-VARYING SIDEWALL TEMPERATURE

机译:具有时变侧壁温度的平方腔中的自然对流传热

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The natural convective heat transfer in an inclined square enclosure has been numerically studied. The top and bottom horizontal walls were adiabatic, and the right sidewall was maintained at a constant temperature T_o. The temperature of the opposing vertical wall varied by sine law with time about a mean value T_o. The system of Navier-Stokes equations in Boussinesq approximation has been solved numerically by control volume method with SIMPLER algorithm. The enclosure have been filled with an air (Pr = 1) and the results have been obtained in the range of inclination angle 0°≤ α ≤ 90°for two values of Grashof number (2·10~5 and 3·10~5). It could be noted that there is a non-zero time-averaged heat flux through the enclosure at α ≠ 0°. The dependencies of time-averaged heat flux on oscillation frequency and inclination angle have been depicted. It has been found that the maximal heat transfer corresponds to the values of inclination angle α = 54° and dimensionless frequency f = 20π for both studied Grashof numbers (2·10~5 and 3·10~5).
机译:在数值上研究了倾斜方形外壳中的自然对流热传递。顶部和底部水平壁是绝热的,并且右侧壁保持在恒温T_O。相对垂直墙的温度随着时间值达到平均值T_O的时间而变化。具有更简单算法的控制体积方法,在BoussinesQ近似下的Navier-Stokes方程的系统已经通过控制体积方法解决了。外壳已填充有空气(Pr = 1),并且在倾斜角0°≤α≤90°的两个值的倾斜角度0°≤10°的范围内获得了结果(2·10〜5和3·10〜5 )。可以注意到,通过在α≠0°的外壳上存在非零时间平均的热通量。已经描绘了对振荡频率和倾斜角度的时间平均热通量的依赖性。已经发现,最大传热对应于倾斜角α= 54°的值,并且对于研究的Grashof(2·10〜5和3·10〜5),无量纲频率f =20π。

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