超空化流过锥实验结果的局部多项式回归处理

D. A. Grishaev, A. Yu. Radzyuk, E. B. Istyagina
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摘要

本研究的目的是定义在热电系统和机组的各种元件中经常发现的超空泡流过障碍物过程中描述流动参数的相关性,并为分析此类系统中流动的实验数据集提供一种简单可靠的方法。利用循环流体动力学装置对空化过程进行了全尺寸建模。在直径为30 mm的工作截面上,研究了超空化流通过基径分别为15.45 mm和21.75 mm、开口角分别为154°和127°的锥体的过程。所获得的实验数据包括一个四维数组,该数组描述了障碍物后产生的空腔长度和空腔内的压力对流量和温度的依赖关系。由于处理和视觉表达的复杂性,将该阵列分为两个三维阵列。利用局部估计的散点图平滑(黄土)对所得数据进行近似。结果表明,从蒸汽-气体到蒸汽空化的转变与障碍物的几何尺寸无关。此外,通过对实验数据的处理,得到了过渡过程与汽蚀的相关性。提出了一个描述这种转变的经验方程。因此,平滑局部估计散点图的方法(局部多项式回归)说明了处理数据之间的相关性。所提出的经验方程可以确定空腔的临界长度,该长度对应于从蒸汽-气体到蒸汽空化的转变,可用于火电设备的设计和运行。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Processing of experimental results for super-cavitating flow past cone by local polynomial regression (LOESS)
The aim of the study is to define the correlations describing the flow parameters during super-cavitating flow past an obstacle, often found in various elements of thermal power systems and units, as well as to offer a simple and reliable method for analysing experimental datasets for the flows in such systems. Full-scale modelling of cavitation processes was carried out using a circulating hydrodynamic set-up. The process of super-cavitation flow past cones with base diameters of15.45 and 21.75 mm and opening angles of 154° and 127°, respectively, in a working section having a diameter of 30 mm, was investigated. The obtained experimental data comprises a four-dimensional array that describes the dependence of the cavity length arising behind the obstacle and the pressure inside the cavity on the flow rate and temperature. Due to the complexity of processing and visual representation, this array was divided into two three-dimensional arrays. The approximation of the obtained data was carried out by locally estimated scatterplot smoothing (LOESS). The results demonstrated that the transition from vapour–gas to vapour cavitation is independent of the geometric dimensions of the obstacle. In addition, the dependence corresponding to the transition process to vapour cavitation was obtained by processing the experimental data. An empirical equation describing such a transition is proposed. Therefore, the method of smoothing a locally estimated scatter plot (local polynomial regression) illustrates the correlation between the processed data. The proposed empirical equation allows the critical length of the cavity to be determined that corresponds to the transition from vapour–gas to vapour cavitation and can be used for the design and operation of thermal power equipment.
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