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Evaluation of Piecewise Polynomial Equations for Two Types of Thermocouples

机译:两种类型热电偶的分段多项式方程的求值

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Thermocouples are the most frequently used sensors for temperature measurement because of their wide applicability, long-term stability and high reliability. However, one of the major utilization problems is the linearization of the transfer relation between temperature and output voltage of thermocouples. The linear calibration equation and its modules could be improved by using regression analysis to help solve this problem. In this study, two types of thermocouple and five temperature ranges were selected to evaluate the fitting agreement of different-order polynomial equations. Two quantitative criteria, the average of the absolute error values |e|ave and the standard deviation of calibration equation estd, were used to evaluate the accuracy and precision of these calibrations equations. The optimal order of polynomial equations differed with the temperature range. The accuracy and precision of the calibration equation could be improved significantly with an adequate higher degree polynomial equation. The technique could be applied with hardware modules to serve as an intelligent sensor for temperature measurement.
机译:热电偶由于其广泛的适用性,长期的稳定性和高的可靠性而成为温度测量中最常用的传感器。然而,主要的利用问题之一是热电偶的温度和输出电压之间的传递关系的线性化。线性校准方程及其模块可以通过使用回归分析来改进,以帮助解决此问题。在这项研究中,选择了两种类型的热电偶和五个温度范围来评估不同阶多项式方程的拟合一致性。使用两个定量标准,即绝对误差值的平均值| e | ave 和校准方程式e std 的标准偏差,来评估这些校准的准确性和准确性。方程。多项式方程的最佳阶数随温度范围而不同。适当的高阶多项式方程可以大大提高校准方程的精度和精确度。该技术可以与硬件模块一起用作温度测量的智能传感器。

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