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A two steeps method: Non Linear Regression and Pruning Neural Network for Analyzing Multicomponent Mixtures

机译:一种两种陡峭的方法:非线性回归和修剪神经网络,用于分析多组分混合物

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This work deals with the use of pruning ANNs in conjunction with genetic algorithms for resolving nonlinear multicomponent systems based on oscillating chemical reactions. The singular analytical response provides by this chemical system after its perturbation was fitted to a gaussian curve by least-square regression and the estimates were used as inputs to the ANNs. The proposed methodology was validated by the simultaneous determination of pyrogallol and gallic acid (two strong related phenol derivatives) in mixtures on the basis of their perturbation effects on the classical Belousov-Zhabotinskii reaction. The trained network estimates concentrations of pyrogallol and gallic acid with a standard error of prediction for the testing set of ca. 4% and 5.7% respectively or 4.4%, 9% for different sets of train/test patterns. This result is much smaller than those provided by a classical parametric method such as non-linear regression.
机译:这项工作结合基于振荡化学反应来解决非线性多组分系统的遗传算法来处理修剪ANN。在其扰动后,该化学体系由该化学体系拟合到高斯曲线,通过最小二乘回归来提供该化学系统,并且将估计用作ANN的输入。通过同时测定杂种醇和无碱酸(两个强相关的酚衍生物)在混合物中验证了拟议的方法,以基于其对古典Belousov-Zhabotinskii反应的扰动作用。训练有素的网络估计吡羟洛尔和无碱酸的浓度与CA的试验套装预测的标准误差。对于不同的火车/测试模式,分别为4%和5.7%或4.4%,9%,9%。该结果远小于由诸如非线性回归的经典参数方法提供的结果小得多。

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