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Calibration Transfer Based on Affine Invariance for NIR without Transfer Standards

机译:无仿射标准的基于仿射不变性的NIR校准转移

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摘要

Calibration transfer is an important field for near-infrared (NIR) spectroscopy in practical applications. However, most transfer methods are constructed with standard samples, which are expensive and difficult to obtain. Taking this problem into account, this paper proposes a calibration transfer method based on affine invariance without transfer standards (CTAI). Our method can be utilized to adjust the difference between two instruments by affine transformation. CTAI firstly establishes a partial least squares (PLS) model of the master instrument to obtain score matrices and predicted values of the two instruments, and then the regression coefficients between each of the score vectors and predicted values are computed for the master instrument and the slave instrument, respectively. Next, angles and biases are calculated between the regression coefficients of the master instrument and the corresponding regression coefficients of the slave instrument, respectively. Finally, by introducing affine transformation, new samples are predicted based on the obtained angles and biases. A comparative study between CTAI and the other five methods was conducted, and the performances of these algorithms were tested with two NIR spectral datasets. The obtained experimental results show clearly that, in general CTAI is more robust and can also achieve the best Root Mean Square Error of test sets (RMSEPs). In addition, the results of statistical difference with the Wilcoxon signed rank test show that CTAI is generally better than the others, and at least statistically the same.
机译:校准转移是实际应用中近红外(NIR)光谱学的重要领域。但是,大多数转移方法都是使用标准样品构建的,这种方法昂贵且难以获得。考虑到这一问题,本文提出了一种基于仿射不变性的无转移标准的校正转移方法(CTAI)。我们的方法可用于通过仿射变换来调整两个仪器之间的差异。 CTAI首先建立主乐器的偏最小二乘(PLS)模型,以获取两个乐器的得分矩阵和预测值,然后分别计算主乐器和从乐器的得分矢量和预测值之间的回归系数仪器。接下来,分别在主仪器的回归系数和从属仪器的相应回归系数之间计算角度和偏差。最后,通过引入仿射变换,基于获得的角度和偏差来预测新样本。对CTAI与其他五种方法进行了比较研究,并使用两个NIR光谱数据集测试了这些算法的性能。获得的实验结果清楚地表明,一般而言,CTAI更鲁棒,并且还可以实现最佳的测试集均方根误差(RMSEP)。另外,Wilcoxon符号秩检验的统计差异结果表明,CTAI通常优于其他CTAI,至少在统计学上是相同的。

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