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A numerical study of fluid flow and heat transfer in eccentric curved annuli

机译:偏心弯曲环空中流体流动与传热的数值研究

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摘要

In this article fluid flow and heat transfer in curved eccentric annuli are studied numerically. A second order finite difference method based on the Projection algorithm is implemented to solve the governing equations including the full Navier-Stokes, the continuity, and the energy equations in a toroidal coordinate system. For convenience a bipolar based toroidal coordinate system is employed to discretize the governing equations in the annulus domain using a uniform staggered grid which is required in finite difference methods. Considering hydrodynamically and thermally fully developed conditions, the effects of different physical parameters such as eccentricity, Dean number, curvature, Prandtl number on the flow field and thermal characteristics at different thermal boundary conditions are investigated in detail. It is also shown that in contrast to straight eccentric annuli, heat transfer rates can be augmented in the eccentric curved annuli comparing with the straight concentric annuli at the large dean numbers.
机译:本文对弯曲偏心环空中的流体流动和传热进行了数值研究。实现了基于投影算法的二阶有限差分法,求解了包括完整Navier-Stokes,连续性和能量方程的控制方程。为了方便起见,使用基于双极的环面坐标系,使用有限差分方法中所需的均匀交错网格离散化环域中的控制方程。在充分考虑水动力和热条件的条件下,详细研究了不同物理参数如偏心率,迪安数,曲率,普朗特数对不同热边界条件下流场和热特性的影响。还显示出,与直线偏心环相比,与大单位数的直线同心环相比,偏心弯曲环的传热速率可以提高。

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