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A heat transfer analysis of laminar flow over a flat plate with unheated starting region for low prandtl number fluids

机译:低普朗特数流体在未加热起始区域的平板上层流的传热分析

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In boundary layer analyses involving heat transfer, the Prandtl number (Pr) relates the diffusion of momentum to the diffusion of heat, and can be shown to directly correlate to the ratio of the thermal boundary layer thickness to the velocity boundary layer thickness. For large Prandtl number fluids (i.e., Pr >1) the velcoity boundary layer thickness is larger than the thermal boundary layer thickness, and vice versa. In some applications in the industry heating does not occur over the entire plate, such as in the case of an unheated starting region or spot heating along a finite segment of the plate. For such applications solutions only exist for the simpler case of large Prandtl number fluids where the thermal boundary layer is assumed to be smaller than the velocity boundary layer. The analyses presented in this paper extends the solution to the unheated starting region problem for small Prandtl number fluids, where the thermal boundary layer grows larger and crosses the velocity boundary layer. The solution is based on the integral method approach assuming laminar flow, and both cases of constant wall temperature as well as constant wall heat flux are analyzed.
机译:在涉及传热的边界层分析中,普朗特数(Pr)将动量的扩散与热量的扩散联系起来,可以证明与热边界层厚度与速度边界层厚度之比直接相关。对于大的Prandtl数的流体(即Pr> 1),速度边界层的厚度大于热边界层的厚度,反之亦然。在工业中的某些应用中,例如在未加热的起始区域或沿板的有限段的点加热的情况下,不会在整个板上发生加热。对于此类应用,仅在普朗特尔数较大的流体的较简单情况下才存在解决方案,其中热边界层被假定为小于速度边界层。本文提出的分析将解决方案扩展到小Prandtl数流体的未加热起始区域问题,在该问题中,热边界层变大并穿过速度边界层。该解决方案基于假定层流的积分方法,并分析了恒定壁温和恒定壁热通量的两种情况。

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