Shallow-neural-network Optimization for Predicting Plasticity Index of Loess with Cone Penetration Test Data

Siyuan Wang, Xinjian Wang, Zhongnan Wang
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Abstract

Plasticity index is essential for engineering applications, obtaining which would be carried out from situ-fields to the laboratory costly and time-consuming. Cone penetration tests (CPTs), fast, low-cost, reliable and output near-continuous measurement, are widely used in geological and geotechnical engineering, and shallow neural networks can learn and build models of complex nonlinear relationships. This paper presents a methodology of predicting soil plasticity index by CPT using optimized artificial neural networks (SNNs) for reducing laboratory work that represents a significant saving of both time and money. Gathered from fields in Western Henan province in central China, 237 sets of laboratory results and CPT tests divided into 20 groups were used to train, test, and validate the optimization ANN models with single and double hidden layers. A criterion ensuring without underfitting or overfitting is set up by regression coefficient distribution. The optimization covers 12 train functions, four process functions, divide functions and divide models, 2 to 20 neurons selected for two hidden layers. Of the results with double hidden layers, the largest minimum and 2-norm regression coefficients and the least maximum and 2-norm mean square errors are 0.640, 1.318 and 0.775, 1.078 individually, which distinctly larger than the corresponding values in with a single layer, thus indicates improved performances. The influence on the regression values and MSEs is presented.
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利用锥贯试验数据预测黄土塑性指标的浅神经网络优化
塑性指标在工程应用中是必不可少的,从现场到实验室进行塑性指标的获取既费钱又费时。圆锥贯入试验具有快速、低成本、可靠、输出近连续的特点,在地质和岩土工程中得到了广泛的应用,浅层神经网络可以学习和建立复杂非线性关系的模型。本文提出了一种利用优化的人工神经网络(snn)通过CPT预测土壤塑性指数的方法,以减少实验室工作,从而显着节省时间和金钱。选取中国中部豫西地区的237组实验室结果和CPT测试,分为20组,对具有单隐藏层和双隐藏层的优化ANN模型进行训练、测试和验证。通过回归系数的分布,建立了保证无欠拟合和过拟合的准则。优化包括12个训练函数、4个过程函数、划分函数和划分模型,选取2 ~ 20个神经元用于两个隐藏层。双隐层模型的最小、2范数回归系数最大值分别为0.640、1.318,最大、2范数均方误差最小值分别为0.775、1.078,明显大于单隐层模型的相应值,性能有所提高。给出了对回归值和均方误差的影响。
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