基于深度学习的钢桁架极限承载估计方法

Truong Viet Hung, Vũ Quang Việt, Dinh Van Thuat
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引用次数: 36

摘要

本文将深度学习算法(Deep Learning, DL)或深度神经网络(Deep Neural Networks, DNN)作为机器学习(ML)中最强大的技术之一,应用于非线性非弹性钢桁架的极限荷载系数估计。由训练数据和测试数据组成的数据集是基于高级分析创建的。在数据集中,输入数据是桁架构件的截面,输出数据是整个结构的极限荷载系数。以平面39杆钢桁架为例,验证了该方法的有效性和准确性。考虑了Adadelta、Adam、Nadam、RMSprop、SGD等5个优化器和ELU、LeakyReLU、Sigmoid、Softplus、Tanh等5个激活函数。分析结果表明,DL算法对平面39杆非线性非弹性钢桁架的极限荷载因子回归具有很高的精度。层数可以选择较小的值,如1层、2层或3层,每层神经元的个数可以在[Ni, 3Ni]范围内选择,其中Ni为模型输入变量的个数。与Sigmoid、Softplus和Tanh相比,激活函数ELU和LeakyReLU具有更好的训练收敛速度。优化器Adam可以很好地处理所考虑的所有激活函数,并在训练和测试数据方面产生更好的MSE值。关键词:深度学习;人工神经网络;非线性非弹性分析;钢桁架;机器学习。
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A deep learning-based procedure for estimation of ultimate load carrying of steel trusses using advanced analysis
In the present study, Deep Learning (DL) algorithm or Deep Neural Networks (DNN), one of the most powerful techniques in Machine Learning (ML), is employed for estimation of ultimate load factor of nonlinear inelastic steel truss. Datasets consisting of training and test data are created based on advanced analysis. In datasets, input data are the member cross-sections of the truss members and output data is the ultimate load factor of the whole structure. An example of a planar 39-bar steel truss is studied to demonstrate the efficiency and accuracy of the DL method. Five optimizers such as Adadelta, Adam, Nadam, RMSprop and SGD and five activation functions such as ELU, LeakyReLU, Sigmoid, Softplus, and Tanh are considered. Based on analysis results, it is proven that DL algorithm shows very high accuracy in the regression of the ultimate load factor of the planar 39-bar nonlinear inelastic steel truss. The number of layers can be selected with a small value such as 1, 2 or 3 layers and the number of neurons in each layer can be chosen in the range [Ni, 3Ni] with Ni is the number of input variables of the model. The activation functions ELU and LeakyReLU have better convergence speed of the training process compared to Sigmoid, Softplus and Tanh. The optimizer Adam works well with all activation functions considered and produces better MSE values regarding both training and test data. Keywords: deep learning; artificial neural networks; nonlinear inelastic analysis; steel truss; machine learning.
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