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Comparative study of analytical and numerical algorithms for designing reinforced concrete sections under biaxial bending

机译:双轴弯曲下钢筋混凝土截面设计解析与数值算法的比较研究

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This paper presents a comparative study of different integration methods of stresses (both analytical and numerical) for concrete sections subjected to axial loads and biaxial bending. Such methods are applied to circular and rectangular sections. The constitutive equation used is a parabola-rectangle from the Eurocode-2. The comparison was performed with regard to the accuracy and the computational speed of each method. The objective of the paper is to determine which of the integration methods compared is more efficient in computing the interaction surfaces for rectangular and circular sections. The analytical method proposed by Barros et al. [Barros MHFM, Barros A, Ferreira C. Closed form solution of optimal design of rectangular reinforced concrete sections. Eng Comput 2004;21(7):761-76] for rectangular sections is compared with the numerical method termed "modified thick layer integration" proposed by Bonet et al. [Bonet JL, Romero ML, Miguel PF, Fernandez MA. A fast stress integration algorithm for reinforced concrete sections with axial loads and biaxial bending. Comput Struct 2004;82(2-3):213-25] and with the well-known fiber method. Furthermore, two new methods are proposed for circular sections: one analytical and one numerical based on the Gauss-Legendre quadrature. The results of both methods are compared with the classical layer decomposition method.
机译:本文对混凝土承受轴向载荷和双轴弯曲的截面应力的各种积分方法(解析和数值)进行了比较研究。此类方法适用于圆形和矩形截面。使用的本构方程是Eurocode-2的抛物线矩形。在每种方法的准确性和计算速度方面进行了比较。本文的目的是确定所比较的哪种积分方法在计算矩形和圆形截面的相互作用表面时更有效。 Barros等人提出的分析方法。 [Barros MHFM,Barros A,FerreiraC。矩形钢筋混凝土截面最佳设计的封闭形式解决方案。 Eng Comput 2004; 21(7):761-76]与Bonet等人提出的称为“修改后的厚层积分”的数值方法进行了比较。 [Bonet JL,Romero ML,Miguel PF和Fernandez MA。具有轴向载荷和双轴弯曲的钢筋混凝土截面的快速应力积分算法。 [Comput Struct 2004; 82(2-3):213-25],并采用众所周知的纤维方法。此外,针对圆形截面提出了两种新方法:一种是基于高斯-勒根德勒正交方程的解析方法,另一种是基于高斯-勒格朗德正交方程的数值方法。将两种方法的结果与经典层分解方法进行比较。

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