期刊
APPLIED THERMAL ENGINEERING
卷 222, 期 -, 页码 -出版社
PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.applthermaleng.2022.119903
关键词
Turbine blades; Film -cooling effectiveness; Thermal radiation; Scaling criteria
This study developed a physics-based empirical correlation to correct the film-cooling effectiveness scaling criteria by considering the influence of thermal radiation. The empirical correlation took into account the parameters such as gas-to-cold-air temperature ratio and emissivity, resulting in a more accurate prediction of film-cooling effectiveness in high-temperature environments. This research provides an important theoretical foundation for improving the design accuracy of turbine blades.
Film-cooling effectiveness (eta) evaluation test of aero-engine turbine blades is usually conducted in a low or medium temperature environment. Through the scaling criteria, it can be approximately equivalent to the eta in a real high-temperature environment. However, this method does not consider the influence of thermal radiation and overestimates the cooling effect of the gas film in a high-temperature environment, which in turn affects the design accuracy of turbine blades. In this study, the thermal radiation correction of the film-cooling effectiveness scaling criteria was done by developing a physics-based empirical correlation. Firstly, the radiation correction factor (krad) was defined as the average value of the flow direction of eta high/eta low, which is related to gas-to-cold-air temperature ratio (TR), emissivity (epsilon w), and operating temperature ratio (the ratio of the hot gas temperature of the eta predicted to that of the known eta, Tbi). Secondly, based on computational fluid dynamics (CFD) results, the influence of the dimensionless parameters (epsilon w, Tbi, TR) on krad was revealed. Subsequently, the physical rela-tionship and correlation form between the three parameters and krad was preliminarily determined. Moreover, a test dataset (epsilon w, Tbi, TR, krad) of a 3 x 4 x 3 measurement matrices was built. The relationship between (epsilon w, Tbi, TR) and krad was incorporated into the empirical framework of krad, and the empirical coefficient was determined by nonlinear fitting. Finally, the applicable dimensionless parameter range for the current correlation were determined by recording datasets with the coefficients of determination (R2) > 0.8. When the scaling criteria from low to high temperature were satisfied and the influence of the radiation participating medium was ignored, epsilon w was in a range of 0.3-0.8, Tbi was in a range of 1-3, and TR was in a range of 1.5-2.5; any reasonable Reynolds number and blowing ratio were applicable to the thermal radiation correction correlation.
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