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Nonlinear Analysis of Cross Sections under Axial Load and Biaxial Bending

机译:轴向载荷和双轴弯曲下截面的非线性分析

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摘要

The paper presents a method and an integration procedure specifically targeting the analysis of cross sections under biaxial bending and axial load, whatever the shape-including internal voids-and made of different materials (for example, concrete) internally or externally reinforced by mild steel, prestressing tendons, and fiber-reinforced polymers. Surface integration of meshed cross sections allows moment-curvature relationships to be computed using nonlinear constitutive relationships (also with softening) and three-dimensional (3D) interaction domains P-M_x-M_y to be drawn. Iteration procedures and convergence criteria are herein proposed to rapidly solve the highly nonlinear problem. Numerical tests showed fast convergence of the algorithm and good agreement with experimental results elsewhere; comparisons between the numerical outcomes and the simplified expressions available in the literature have been performed to point out the current limits of the available codes' formulas.
机译:本文提出了一种方法和集成程序,专门针对双轴弯曲和轴向载荷下的横截面分析,而不论其形状(包括内部空隙)是由低碳钢内部或外部由不同材料(例如混凝土)制成的,预应力筋和纤维增强聚合物。网格横截面的表面积分允许使用非线性本构关系(也可以通过软化)来计算弯矩-曲率关系,并绘制三维(3D)交互作用域P-M_x-M_y。本文提出了迭代过程和收敛准则,以快速解决高度非线性的问题。数值测试表明该算法收敛速度快,与其他地方的实验结果吻合良好。进行了数字结果与文献中可用的简化表达式之间的比较,以指出可用代码公式的当前限制。

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