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Fluid flow and heat transfer maximization of elliptic cross- section tubes exposed to forced convection: A numerical approach motivated by Bejan's theory

机译:椭圆形截面管在强制对流下的流体流动和传热最大化:一种基于贝扬理论的数值方法

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摘要

This work investigates, through Constructal Design, the impact of the spacing between two cylindrical bodies with elliptic cross-section in the maximization of the heat transfer density under external forced convection flow. The horizontal-to-vertical axis ratio of the cross-section is also analyzed. The model is assumed two-dimensional, steady, incompressible, and laminar. The flow arises due to a pressure difference, which is expressed in terms of Bejan number. In addition, for all cases, thermophysical properties are defined by constant Prandtl number (Pr = 0.72). The conservation equations of momentum, energy, and mass are solved numerically by means of the Finite Volume Method. Results show that the optimal configurations perform considerably better, increasing the heat transfer density between 50% and 97% when compared to the lower level cases investigated. Additionally, it has been demonstrated that the system tends to adapt its optimal architecture to every flow studied and provides a favorable flow configuration that achieves the objective function, i.e. maximizes the heat transfer in a reduced physical domain: this is fully consistent with the principles of Constructal Law.
机译:这项工作通过结构设计研究了两个椭圆形横截面的圆柱体之间的间距在外部强迫对流下最大化传热密度的影响。还分析了横截面的水平轴与垂直轴之比。假定模型是二维的,稳定的,不可压缩的和层状的。由于压力差而产生流量,该压力差用贝詹数表示。此外,在所有情况下,热物理性质均由常数Prandtl数(Pr = 0.72)定义。动量,能量和质量的守恒方程通过有限体积法数值求解。结果表明,最佳配置的性能要好得多,与较低级别的案例相比,传热密度提高了50%至97%。此外,已经证明该系统倾向于使其最佳结构适应所研究的每种流,并提供了一种有利的流配置,该流配置可实现目标功能,即在缩小的物理范围内最大化传热:这完全符合构造法。

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