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Testing and Numerical Analysis of Elastoplastic Steel Column Impacted by Rigid Body

机译:刚体撞击弹塑性钢柱的试验与数值分析

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摘要

The experimental and computational results of a steel column impacted by hammer are presented here. The focus of the experiments was the measurement of buckling location and stress wave propagation. There were ten test impacts with the same nominal impact conditions arrangements. Dropping hammer impact testing machine is used to carry on the axial impact experiment of pipe columns made of Q235 steel, the strain time history curve on symmetrical surface of round pipe specific section has been recorded with dynamic strain gauges and instruments, divergence time was gotten. Buckling moment and buckling location and buckling deformations are gotten from the analysis of experimental data. A series of numerical simulations are performed in order to understand the buckling mechanism by FEM method and they are compared with the experiment. The buckling procedure of column impacted by rigid body is simulated by introducing initial geometric imperfection with ABAQUS/Explicit analysis module. An energy criterion determining buckling is proposed here as the numerical buckling law. Based on the law, the influence factors of dynamic buckling are analyzed. The test and calculation results show that: When the mass ratio a in the impact system is constant, the shorter the column is, the earlier the buckling occurs, and the higher the critical buckling velocity. Critical buckling times decrease with the impact velocity and Ma. The critical buckling velocity decreases with Ma. Boundary support conditions of the impacted end have significant influences on the buckling moment. For the effect of materials on buckling moment, elastic column buckles first, the linear hardening elastoplastic column buckles the latest, and the rate-dependent elastoplastic column falls in between.
机译:此处介绍了锤子作用下的钢柱的实验和计算结果。实验的重点是屈曲位置和应力波传播的测量。在相同的名义影响条件安排下,共有十个测试影响。用落锤冲击试验机进行Q235钢制管柱的轴向冲击试验,利用动态应变仪和仪器记录了圆管特定截面对称面上的应变时程曲线,求出了发散时间。通过对实验数据的分析,可以得出屈曲力矩,屈曲位置和屈曲变形。进行了一系列数值模拟,以通过有限元方法了解屈曲机理,并与实验进行了比较。通过使用ABAQUS / Explicit分析模块引入初始几何缺陷,来模拟受刚体影响的柱的屈曲过程。在此提出一种确定屈曲的能量准则作为数值屈曲定律。根据该规律,分析了动态屈曲的影响因素。测试和计算结果表明:当冲击系统的质量比a恒定时,柱越短,屈曲越早发生,临界屈曲速度越高。临界屈曲时间随冲击速度和Ma的减小而减小。临界屈曲速度随Ma减小。受影响端的边界支撑条件对屈曲力矩有重大影响。对于材料对屈曲力矩的影响,弹性柱先屈曲,线性硬化弹塑性柱最先屈曲,速率依赖的弹塑性柱介于两者之间。

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