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Evaluation of compression member buckling and post-buckling behavior using artificial neural network

机译:使用人工神经网络评估受压构件的屈曲和屈曲后行为

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摘要

Various methods can be used to investigate buckling phenomena in a steel compression member. Among these methods, experimental formulas, semi-empirical formulas, closed-form solutions and classic methods based on differential equations as well as numerical methods based on finite elements are most commonly used. All of these methods have associated complexities. Thus, it is very difficult to perform a comprehensive parametric study on the buckling phenomenon of a compression member using these methods. The simplicity of the mathematical concepts used in ANNs (artificial neural networks) and their ability to model complex problems have led to the popularity of ANNs. After the learning step of an ANN, a function can be determined as a relationship between the input variables and output parameters, which is a load-displacement relationship in this article. It is then possible to perform an extensive parametric study on the buckling behavior of a compression member. In this research, the network can also extract the critical load-slenderness relationship. Using this network, it is possible to conduct an accurate study on the effects of various parameters at the critical load as well as to evaluate the sensitivity of the critical load to each variable used in the ANN training.
机译:可以使用各种方法来研究钢制受压构件中的屈曲现象。在这些方法中,最常用的是实验公式,半经验公式,闭式解和基于微分方程的经典方法以及基于有限元的数值方法。所有这些方法都有相关的复杂性。因此,使用这些方法对压缩构件的屈曲现象进行全面的参数研究非常困难。 ANN(人工神经网络)中使用的数学概念的简单性及其对复杂问题进行建模的能力已导致ANN的普及。在人工神经网络的学习步骤之后,可以将函数确定为输入变量和输出参数之间的关系,这是本文中的负载-位移关系。然后可以对压缩构件的屈曲行为进行广泛的参数研究。在这项研究中,网络还可以提取关键的负载-细长关系。使用此网络,可以对关键参数下各种参数的影响进行精确研究,并评估关键负载对ANN训练中使用的每个变量的敏感性。

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