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New Developments for the Sensitivity Estimation in Four-Way Calibration with the Quadrilinear Parallel Factor Model

机译:四边形平行因子模型的四向校准灵敏度估算的新进展

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摘要

Appropriate closed-form expressions are known for estimating analyte sensitivities when calibrating with one-, two-, and three-way data (vectors, matrices, and three-dimensional arrays, respectively, built with data for a group of samples). In this report, sensitivities are estimated for calibration with four-way data using the quadrilinear parallel factor (PARAFAC) model, making it possible to assess important figures of merit for method comparison or optimization. The strategy is based on the computation of the uncertainty in the fitted PARAFAC parameters through the Jacobian matrix. Extensive Monte Carlo noise addition simulations in four-way data systems having widely different overlapping situations are helpful in supporting the present approach, which was also applied to two experimental analytical systems. With this proposal, the estimation of the PARAFAC sensitivity for calibration scenarios involving three- and four-way data may be considered complete.
机译:已知使用单向,两向和三向数据(分别由一组样本数据构建的矢量,矩阵和三维阵列)进行校准时,估计分析物灵敏度的合适闭式表达式。在本报告中,使用四线性平行因子(PARAFAC)模型估算了用于四路数据校准的灵敏度,从而可以评估重要的品质因数以进行方法比较或优化。该策略基于通过雅可比矩阵计算拟合的PARAFAC参数中的不确定性。具有广泛不同重叠情况的四路数据系统中的广泛蒙特卡洛噪声添加模拟有助于支持本方法,该方法也已应用于两个实验分析系统。有了这个建议,对涉及三向和四向数据的校准方案的PARAFAC灵敏度的估计就可以视为完整的。

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