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A numerical study on the forced convection heat transfer from an isothermal and isoflux sphere in the steady symmetric flow regime

机译:稳态对称流场中等温和等流球强迫对流换热的数值研究。

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摘要

The effects of Reynolds and Prandtl numbers on the heat transfer characteristics of an unconfined sphere for different thermal boundary conditions (isothermal and isoflux) on the sphere surface have been investigated numerically by using a finite volume method for the range of conditions as 5 ≤ Re ≤ 200 and 0.7 ≤ Pr ≤ 400 (the maximum value of Peclet number being 2000). Based on the numerical results obtained herein, heat transfer correlations are developed for the constant temperature and the constant heat flux boundary conditions on the solid sphere surface in the steady symmetric flow regime. The variation of local Nusselt number on the sphere surface shows the effect of Prandtl number on heat transfer from a sphere in this flow regime. In addition, this work also demonstrates an approach to solve such flow problems using the Cartesian form of the field equations.
机译:通过使用有限体积法在5≤Re≤的条件范围内使用有限体积方法,数值研究了雷诺数和普兰特数对无限制球体在不同热边界条件(等温和等通量)在球体表面上的传热特性的影响。 200和0.7≤Pr≤400(Peclet数的最大值为2000)。基于此处获得的数值结果,在稳态对称流态下,对于固体球体表面上的恒定温度和恒定热通量边界条件,建立了热传递相关性。在这种流动状态下,球体表面的局部Nusselt数的变化显示了Prandtl数对球体传热的影响。此外,这项工作还展示了一种使用笛卡尔场方程的形式解决此类流动问题的方法。

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