压敏涂料测量误差分析

Y. Matsuda, H. Yamaguchi, Y. Egami, T. Niimi
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引用次数: 4

摘要

压敏涂料(PSP)是一种获得表面压力分布的有效测量技术,在风洞测试中得到了广泛的应用。对于PSP的测量误差,在大多数报告中都没有进行讨论,而误差的评估对于定量测量是非常重要的。在这项研究中,我们提出了一种校准方法,使我们能够很容易地发现PSPs的缺陷或校准试验的失败。基于一阶和二阶多项式Stern-Volmer方程,分析了误差的传播。结果表明,在T = Tref时,实验值必须用约束条件为(p/pref, Iref/I) =(1,1)的Stern-Volmer方程进行拟合,可以减小压力的相对误差。在二阶多项式Stern-Volmer方程中,当p/pref≈-B/2C时,误差变得相当大。我们提出了在T/Tref≈1,p/pref≈1时Stern-Volmer方程多项式阶选择的一个指标。
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Error analysis of pressure-sensitive paint measurement
Pressure-sensitive paint (PSP) is a useful measurement technique to obtain the pressure distribution on a surface, and has been applied to many measurements in wind tunnel testing. The measurement error of PSP has not been discussed in most reports, while the evaluation of the error is very important for quantitative measurements. In this study, we propose the calibration method which enables us to find the defect of PSPs or the failure of the calibration tests easily. Based on the first- and second-order polynomial Stern-Volmer equations, the propagation of error is analyzed. As a result, it is clarified that the experimental values must be fitted by the Stern-Volmer equations with the constraint condition of (p/pref, Iref/I) = (1, 1) at T = Tref , and the relative error in pressure can be reduced. It is also shown that the error becomes quite large when p/pref ≈ -B/2C in the second-order polynomial Stern-Volmer equation. We propose an indicator for the choice of the polynomial order of the Stern-Volmer equation at T/Tref ≈ 1, p/pref ≈ 1.
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