基于CFD的燃气轮机叶片冷却通道几何优化

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引用次数: 1

摘要

紊流冷却是冲击冷却的一种,旨在优化燃气轮机叶片肋粗化冷却通道的几何形状。利用Ansys/Fluent进行CFD分析,求解稳态RANS方程。计算域由一个长矩形通道组成,通道的长度是其高度的9倍。肋宽、肋高、肋节与沟道水力直径之比分别取0.1、0.1、1.2。数值模拟分析了在5000 ~ 50000范围内,基于液压直径的不同雷诺数,不同肋形的性能。肋墙的均匀热流密度为800w /m2。不可压缩空气被用作冷却液。采用k-ω湍流模型,将湍流条件应用于通道几何。考察了肋截面和肋距与肋宽比对换热系数和摩擦系数的影响。二维CFD分析表明肋的存在对冷却通道的热工性能有显著影响。在光滑通道中引入方肋使努塞尔数增加了两倍。与直角三角形肋相比,直角三角形肋的努塞尔数增加了8%,摩擦系数增加了2.5%,努塞尔数达到了最高值。半圆形肋的摩擦系数最小(比方肋小2.95%),但努塞尔数也比方肋减少1.5%。减小肋距与肋宽之比,努塞尔数和摩擦系数均增加。对于方肋,将该比值从15降低到9,努塞尔数增加了50%,摩擦系数增加了54%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Geometric Optimization of a Gas Turbine Blade Cooling Passage using CFD
This work focuses on the rib-turbulated cooling which is a category of impingement cooling and aims at optimizing the geometry of rib-roughened cooling passage of a gas turbine blade. CFD analysis is carried out using Ansys/Fluent to solve the steady RANS equations. Computational domain consists of a long rectangular channel with the length of the channel being 9 times its height. Ratios of rib width, rib height and rib pitch to hydraulic diameter of the channel are taken as 0.1, 0.1 and 1.2, respectively. Numerical simulations are performed to analyze the performance of various rib shapes for Reynolds number, based upon the hydraulic diameter, in a range of 5000 to 50,000. Uniform heat flux of 800 W/m2 is applied to the ribbed wall. Incompressible air is used as the cooling fluid. Turbulent flow conditions are applied to the channel geometry with k-ω turbulence model. The effect of rib cross-section and rib pitch to rib width ratio on the heat transfer and friction factor is observed. The 2D CFD analysis revealed that the presence of ribs has significant effect on thermo-hydraulic performance of the cooling channel. Introducing square ribs in a smooth channel caused the Nusselt number to increase by two-folds. The highest value of Nusselt number was achieved by incorporating right-angle triangular ribs which caused the Nusselt number to increase by further 8%, as compared to the square ribs, and an increase in friction factor of 2.5%. The lowest value of friction factor was observed in semicircular ribs (2.95% less than the square ribs), however, the Nusselt number also decreased by 1.5%, as compared to square ribs. Decreasing rib pitch to rib width ratio increased both the Nusselt number and friction factor for all the cases. For square ribs, decreasing this ratio from 15 to 9 resulted in the rise of Nusselt number by 50% and increase in friction factor by 54%.
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