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An automated computationally efficient two-stage procedure for service load analysis of RC flexural members considering concrete cracking

机译:考虑混凝土开裂的钢筋混凝土受弯构件服务荷载分析的自动高效计算两阶段程序

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摘要

Abstract An automated computationally efficient two-stage procedure has been proposed for service load analysis of reinforced concrete (RC) flexural members considering concrete cracking and tension stiffening. The proposed procedure yields cracked lengths, redistributed bending moments and inelastic deflections. The computation of final state, including cracked lengths and interpolation coefficients for tension stiffening, is automated by the initialization of second stage from the results of first stage. The procedure combines the analytical-numerical procedure developed by authors and the neural networks methodology. The cracked lengths and corresponding interpolation coefficients are rapidly estimated in the first stage using the closed-form expressions which are obtained from the trained neural networks. Eight separate neural networks are trained for the estimation of final cracked lengths and interpolation coefficients at in-span locations and supports. The use of estimated cracked lengths and interpolation coefficients of the first stage, in the beginning of second stage, significantly reduces number of iterations in the second stage. The deflections and bending moments obtained from the two-stage procedure are compared with those from the analytical-numerical procedure for a number of beams. The analytical-numerical procedure requires around six analyses to yield results with sufficient accuracy for design purpose (within 2-3%); whereas, in the two-stage procedure, only two analyses, one in each stage, are required to yield results with similar accuracy. The developed two-stage procedure requires a significantly small computational effort as compared to similarly accurate methods available in literature.
机译:摘要针对钢筋混凝土受弯构件的服务荷载分析,提出了一种计算效率高的自动两步法,考虑了混凝土的开裂和抗拉刚度。所提出的程序会产生裂纹长度,重新分布的弯矩和非弹性挠度。最终状态的计算,包括裂纹长度和用于抗拉刚度的插值系数,是通过根据第一阶段的结果进行第二阶段的初始化而自动进行的。该程序结合了作者开发的分析数字程序和神经网络方法。裂纹长度和相应的插值系数在第一阶段使用从训练后的神经网络获得的闭式表达式快速估算。训练了八个单独的神经网络,用于估算跨距位置和支撑处的最终裂缝长度和内插系数。在第二阶段的开始使用第一阶段的估计裂纹长度和内插系数,可以显着减少第二阶段的迭代次数。将两阶段程序获得的挠度和弯矩与解析光束程序获得的许多梁的挠度和弯矩进行了比较。数值分析程序需要进行大约六次分析才能产生足够准确的结果以达到设计目的(2-3%之内);而在两步法中,只需两次分析,每一步只需一个分析,即可得出准确度相似的结果。与文献中可用的类似准确方法相比,已开发的两步过程所需的计算量非常小。

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