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Analysis of Lateral Torsional Buckling and Dimensioning for I-Sections, C-Sections and Z-Sections Purlins

机译:I型切段,C段和Z-切片尿素横向扭转屈曲和尺寸分析

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The bent beam may lose overall or local stability of the web or compression belt depending on the type and manner of load, shape and geometric features of the cross-section, length, support conditions or indirect spring constraints. The purpose of this article is to determine the critical moment of loosening for purlins using three sections, namely IPE 140, CE 140 and Z300 ×94× 86 ×30 ×2.5, assuming their cross-sectional values are as close as possible to each other. In order to determine the bearing capacity of the cross-section of the beam, it is necessary to determine the critical moment of the deflection ie the loss of flat bending form with twisting with respect to the longitudinal axis. Only for the case of constant load torque is known an analytical solution in closed form [1-3]. Other waveforms of bending moments are included in the analytical formula by the factor C1 [5]. For complex support conditions, you can use numerical programs to calculate the finite element method. For more detailed description of the beam, you must model the shell elements
机译:根据横截面,长度,支撑条件或间接弹簧约束的负载,形状和几何特征的类型和方式,弯曲光束可能丢失幅材或压缩带的整体或局部稳定性。本文的目的是确定使用三个部分,即IPE 140,CE 140和Z300×94×86×30×2.5对壁板松开的关键时刻,假设其横截面值彼此尽可能靠近。为了确定光束横截面的承载力,有必要确定偏转的关键时刻,即扁平弯曲形式的损失,相对于纵向轴线扭曲。仅针对恒定负载扭矩的情况是已知闭合形式的分析溶液[1-3]。弯矩的其他波形包括在分析配方中,因子C1 [5]。对于复杂的支持条件,您可以使用数值程序来计算有限元方法。有关光束的更详细描述,必须为shell元素模拟

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