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NON-LINEAR MODELLING WITH A COUPLED NEURAL NETWORK - PLS REGRESSION SYSTEM

机译:耦合神经网络的非线性建模-PLS回归系统。

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In this work a methodology is presented for the transformation of non-linear response data via a neural network and subsequent standard linear PLS regression. The superb transparency of linear PLS is retained with respect to the diagnostic capabilities via residual analysis and leverage, thus making this method an excellent candidate for process modelling and control. The approach developed performs an initial linear PLS to elucidate the relationship between predicted and observed values, to determine the initial parameters for the neural network and to determine the optimal number of PLS components. The parameters of the neural network are optimized via a modified simplex optimization, with a linear PLS regression at the predetermined number of components being the objective function, minimizing the mean squared error of cross-validation. The optimal neural network was defined as the one giving the lowest mean squared error of cross-validation. The applicability of this approach was demonstrated using three real-life industrial data sets, which gave reductions in the estimates of mean squared error in the range of 64%-98% of the original error.
机译:在这项工作中,提出了一种通过神经网络和随后的标准线性PLS回归转换非线性响应数据的方法。通过残差分析和杠杆作用,线性PLS在诊断能力方面保持了极好的透明度,因此使该方法成为过程建模和控制的理想选择。开发的方法执行初始线性PLS,以阐明预测值和观察值之间的关系,确定神经网络的初始参数,并确定PLS组件的最佳数量。通过修改后的单纯形优化对神经网络的参数进行优化,其中以预定数量的分量为目标函数进行线性PLS回归,从而最小化交叉验证的均方误差。最佳神经网络定义为交叉验证均方差最低的神经网络。使用三个真实的工业数据集证明了该方法的适用性,这些数据集将均方误差的估计值减少了原始误差的64%-98%。

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