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A new third-order calibration method with application for analysis of four-way data arrays

机译:一种新的三阶标定方法及其在四向数据阵列分析中的应用

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摘要

A novel third-order calibration algorithm, alternating weighted residue constraint quadrilinear decomposition (AWRCQLD) based on pseudo-fully stretched matrix forms of quadrilinear model, was developed for the quantitative analysis of four-way data arrays. The AWRCQLD algorithm is based on the new scheme that introduces four unique constraint parts to improve the quality of four-way PARAFAC algorithm. The tested results demonstrated that the AWRCQLD algorithm has the advantage of faster convergence rate and being insensitive to the excess component number adopted in the model compared with four-way PARAFAC. Moreover, simulated data and real experimental data were analyzed to explore the third-order advantage over the second-order counterpart. The results showed that third-order calibration methods possess third-order advantages which allow more inherent information to be obtained from four-way data, so it can improve the resolving and quantitative capability in contrast with second-order calibration especially in high collinear systems.
机译:提出了一种基于伪线性模型的充分拉伸矩阵形式的交替加权残差约束四线性分解(AWRCQLD)的三阶标定算法,用于四路数据阵列的定量分析。 AWRCQLD算法基于新方案,该方案引入了四个唯一的约束部分,以提高四向PARAFAC算法的质量。测试结果表明,与四向PARAFAC相比,AWRCQLD算法具有收敛速度更快,对模型采用的多余组件数量不敏感的优点。此外,分析了模拟数据和实际实验数据以探索相对于二阶对应物的三阶优势。结果表明,三阶校正方法具有三阶优点,可以从四向数据中获取更多固有信息,因此与二阶校正相比,它可以提高解析度和定量能力,尤其是在高共线系统中。

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