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Dynamic analysis of thin-walled members using Generalised Beam Theory (GBT)

机译:广义梁理论(GBT)对薄壁构件进行动力分析

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This paper presents the main steps and procedures involved in the development of a Generalised Beam Theory (GBT) formulation to perform dynamic analyses of thin-walled members subjected to initial perturbations or acting loads. It combines (ⅰ) the GBT modal discretisation of the cross-section deformation with (ⅱ) the commonly adopted vibration mode superposition approach - this combination leads to an original "doubly modal" representation of the displacement field, which (ⅰ) provides deep insight into the mechanics involved in the dynamic response under consideration and, moreover, (ⅱ) makes it possible to obtain accurate results with surprisingly low degree of freedom numbers. The application and potential of the formulation is illustrated by presenting and discussing numerical results concerning the dynamic responses of cold-formed steel lipped channel beam in several situations, namely (ⅰ) the damped oscillations following the release from a deformed configuration, (ⅱ) the action of uniformly distributed loads with periodic (sinusoidal and square-wave) and impulsive (rectangular) time variations, and (ⅲ) the effect of a point load moving along the span with constant speed. For validation purposes, the GBT-based results are compared with values yielded by Ansys shell finite element analyses - the total number of degrees of freedom involved in the GBT analyses was significantly lower.
机译:本文介绍了开发通用梁理论(GBT)公式以对承受初始扰动或作用载荷的薄壁构件进行动力分析的主要步骤和过程。它结合了(ⅰ)截面变形的GBT模态离散化和(ⅱ)普遍采用的振动模式叠加方法-这种结合导致了位移场的原始“双模态”表示,这(ⅰ)提供了深刻的见解(ⅱ)使得获得具有令人惊讶的低自由度数的精确结果成为可能。通过提出和讨论有关冷弯型钢唇形通道梁在几种情况下的动力响应的数值结果,说明了该配方的应用和潜力,即(ⅰ)变形变形释放后的阻尼振动,(ⅱ)具有周期性(正弦波和方波)和脉冲(矩形)时间变化的均匀分布载荷的作用,以及(ⅲ)点载荷沿跨度以恒定速度运动的影响。为了进行验证,将基于GBT的结果与Ansys壳有限元分析得出的值进行比较-GBT分析涉及的自由度总数明显较低。

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