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Transient entropy analysis for the flow of a second-grade fluid over a vertical cylinder

机译:瞬态熵分析在垂直圆筒上的二级液体流动

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This study investigates entropy generation for the unsteady flow of a second-grade fluid over a uniformly heated vertical cylinder. The fluid viscosity is assumed to vary with temperature. The mathematical model of this problem is given by highly time-reliant nonlinear coupled equations and resolved by an efficient unconditionally stable implicit scheme. The time histories of average values of momentum and heat-transport coefficients, entropy-generation and Bejan number, and steady-state flow variables are discussed for several values of non-dimensional parameters arising in the flow equations. The results indicate that entropy-generation parameter and Bejan number increase with rising values of group parameter and Grashof number. The results also show that entropy-generation number declines with increasing viscoelastic parameter.
机译:该研究研究了在均匀加热的垂直圆柱上的二级流体的不稳定流动的熵产生。 假设流体粘度随温度而变化。 该问题的数学模型由高度依赖的非线性耦合方程给出并通过有效无条件稳定的隐式方案来解决。 动量和热传输系数,熵生成和BEJAN号和稳态流变量的时间历史,用于流动方程中出现的几个非尺寸参数值。 结果表明,熵生成参数和BEJAN数量随着Group参数和Grashof编号的上升值而增加。 结果还表明,熵产生的数量随着粘弹性参数的增加而下降。

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