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用于庆大霉素峰值预测的神经网络模型构建的统计方法。

Statistical approach to neural network model building for gentamicin peak predictions.

作者信息

Smith B P, Brier M E

机构信息

Kidney Disease Program, University of Louisville, KY 40292, USA.

出版信息

J Pharm Sci. 1996 Jan;85(1):65-9. doi: 10.1021/js950271l.

DOI:10.1021/js950271l
PMID:8926586
Abstract

Feed forward neural networks are flexible, nonlinear modeling tools that are an extension of traditional statistical techniques. The hypothesis that feed forward neural network models can be built in a similar fashion as a statistical model was tested. Feed forward neural network models were built using forward and backward variable selection, and zero to five hidden nodes, and tanh and linear transfer functions were used. Gentamicin serum concentrations were predicted as a model drug for testing these methods. Peak observations from 392 patients were used to train, test, and validate the feed forward neural network. Inputs were demographic and drug dosing information. Model selection was performed using the Akaike information criteria (AIC), Bayesian information criteria (BIC), and a method of stopped training. The models with lowest root mean square (rms) error were those with all 10 inputs and five hidden nodes. Average rms error in the validation set was lowest for stopped training (1.46), then AIC (1.51), and finally BIC (1.56). Larger models tended to result in the best predictions. Overfitting can occur in models that are too large, either by using too many nodes in the hidden layer (rms = 1.49) or by using too many inputs with little information associated with them (rms = 1.70). We conclude that neural networks can be built using a large number of parameters that have good predictive performance. Care must be used during training to avoid overfitting the data. A stopped training method resulted in the network with the lowest rms error.

摘要

前馈神经网络是灵活的非线性建模工具,是传统统计技术的扩展。我们测试了前馈神经网络模型能否以与统计模型类似的方式构建这一假设。使用向前和向后变量选择构建前馈神经网络模型,并设置零到五个隐藏节点,同时使用双曲正切函数和线性传递函数。庆大霉素血清浓度作为测试这些方法的模型药物进行预测。来自392名患者的峰值观测数据用于训练、测试和验证前馈神经网络。输入为人口统计学和药物剂量信息。使用赤池信息准则(AIC)、贝叶斯信息准则(BIC)和一种停止训练的方法进行模型选择。均方根(rms)误差最低的模型是具有全部10个输入和5个隐藏节点的模型。在验证集中,停止训练的平均rms误差最低(1.46),其次是AIC(1.51),最后是BIC(1.56)。较大的模型往往能得出最佳预测结果。在过大的模型中可能会出现过拟合,要么是通过在隐藏层中使用过多节点(rms = 1.49),要么是通过使用过多几乎没有相关信息的输入(rms = 1.70)。我们得出结论,神经网络可以使用大量具有良好预测性能的参数来构建。在训练过程中必须小心避免数据过拟合。一种停止训练的方法得到了rms误差最低的网络。

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