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Elasto-Plastic Stress States and Reduced Flexural Stiffness of Steel Beam-Columns

机译:钢梁柱的弹塑性应力状态和降低的抗弯刚度

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The stiffness reduction that results from yielding of the cross-section due to minor axis bending and axial compression is studied in detail for compact W-Shapes with a European Convention for Constructional Steelwork (ECCS) residual stress distribution pattern. For a given minor axis moment m (M/M_p), compressive load p (P/P_y), and residual stress ratio c_r (σ_r/σ_y), the distribution of stresses throughout the cross-section and associated reduced stiffness τ (EI_(ep)/EI) are evaluated using a fiber element model with 2,046 elements. A three-dimensional m-p-τ surface plot of a W8×31 with c_r = 0.3 is used to discuss the stress states and reduced stiffness for the m and p conditions around the perimeter of the surface. For these conditions, equations that predict the extent of yielding and the distribution of stresses in the flanges and web are provided for any given W-Shape and c_r condition. The ability to determine the stresses with analytical expressions leads to reduced stiffness equations that are no longer dependent upon empirical relationships. Seven elasto-plastic stress states have been identified for the m and p conditions on the interior of the surface. Discussion is provided on the development of similar analytical expressions for these conditions. Numerous figures are provided on the progression through the various stress states as m is increased from the initial yield condition up to the fully plastic state for p = 0.2, 0.5 and 0.75. The data from the m-p-τ surface plot for the W8×31 with minor axis bending are used to develop two nonlinear regression equations for use as tangent modulus expressions in MASTAN2. The El-Zanaty portal frame is modeled with p = 0.4 and 0.6. The maximum lateral load and deflection values compared very closely with published results of the same frame under similar conditions.
机译:对于紧凑型W形,采用欧洲建筑钢结构公约(ECCS)残余应力分布模式,对由于屈服于较小轴向弯曲和轴向压缩而导致的截面屈服而导致的刚度降低进行了详细研究。对于给定的短轴矩m(M / M_p),压缩载荷p(P / P_y)和残余应力比c_r(σ_r/σ_y),应力在整个横截面上的分布以及相应的刚度减小τ(EI_( ep)/ EI)使用具有2,046个元素的纤维元素模型进行评估。使用W8×31的c_r = 0.3的三维m-p-τ表面图,来讨论表面周边m和p条件下的应力状态和降低的刚度。对于这些条件,对于任何给定的W形和c_r条件,提供了可预测屈服程度以及法兰和腹板上应力分布的方程式。用解析表达式确定应力的能力导致刚度方程减小,该方程不再依赖于经验关系。对于表面内部的m和p条件,已经确定了七个弹塑性应力状态。讨论了针对这些条件的类似分析表达式的开发。当m从初始屈服条件增加到完全塑性状态(p = 0.2、0.5和0.75)时,在各种应力​​状态下的进展情况提供了大量数字。 W8×31具有短轴弯曲的m-p-τ表面图数据用于建立两个非线性回归方程,用作MASTAN2中的切线模量表达式。 El-Zanaty门户框架的模型为p = 0.4和0.6。最大侧向载荷和挠度值与相似框架在相同条件下的公布结果非常接近。

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