不同几何形状的钢截面在冲击载荷下的行为

Elif Ağcakoca
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摘要

本文对具有不同几何截面的钢梁在不同冲击高度下进行了实验和有限元分析研究。在承受从不同高度落下的锤击载荷时,研究了具有不同截面特性的元素的行为。在实验研究中,使用带有销轴和滚轴支撑的 2000 毫米长矩形截面钢梁元素确定了边界条件。使用 Abaqus Explicit 三维有限元模型分析了钢梁在冲击载荷下的行为。随后,在进行参数研究之前,进行了确保收敛性的验证过程。为进行参数研究,构建了 6 个有限元模型,包括圆形和椭圆形截面钢元素,其单位重量大致相等。横截面的几何形状和锤子的高度各不相同,但边界条件与所检测的样品保持一致。随着落锤高度的增加,元件的位移值、Von-Mises 应力和 PEEQ(塑性当量应变)值也随之增加。在锤落高度不变的情况下,当梁元素的横截面形状从圆形过渡到椭圆形时,其位移值、Von-Mises 应力和 PEEQ 值均有所下降。结果表明,在 E#2000 方案中,位移值最大,应力最大,PEEQ 值也最大。同样,最小位移、最低应力和 PEEQ 值出现在 C#1400 方案中。
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Behavior of Steel Sections with Different Geometries Under Impact Load
In this article, experimental and finite element analysis studies were carried out at different impact heights of steel beams with different geometric cross-sections. The behavior of elements with varying cross-sectional properties was examined when subjected to hammer loads dropped from different heights. In the experimental study, boundary conditions were established using a 2000 mm long rectangular cross-section beam element with pin and roller supports. The behavior of the steel beam under impact load was analyzed using Abaqus Explicit three-dimensional finite element models. Subsequently, a validation process ensuring convergence was performed before conducting a parametric study. 6 finite element models were constructed for the parametric study, comprising circular and ellipse-section steel elements with approximately equivalent unit weights. The cross-sectional geometry and hammer height were varied while keeping the boundary conditions consistent with the samples examined. As the height of the hammer drop increased, the displacement value, Von-Mises stress, and PEEQ (plastic equivalent strain) values of the elements also increased. When transitioning the cross-sectional shape of the beam element from a circle to an ellipse at a constant hammer height, it resulted in a decrease in the displacement value, Von-Mises stress, and PEEQ values. The results indicate that the maximum displacement, highest stress, and PEEQ value are observed in the E#2000 scenario. Similarly, the smallest displacement, lowest stress, and PEEQ value are exhibited in the C#1400 case.
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