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Finite element procedures for nonlinear structures in moving coordinates. Part 1: Infinite bar under moving axial loads

机译:移动坐标系中非线性结构的有限元程序。第1部分:轴向运动载荷下的无限杆

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This paper deals with analyzing nonlinear structures under high-speed moving loads by use of the finite element method. The stationary response of an infinite bar posed on a Winkler foundation under constant moving loads is investigated. Instead of the transient analysis, the stationary solution of this problem is obtained by solving a static system in a reference frame which moves with the load for reducing the computation cost. To overcome the difficulty due to numerical instabilities when considering very fast loads (supersonic loads), a new procedure to govern the finite element formulation in moving coordinates is proposed. Comparing numerical solutions with analytical ones shows that the proposed method is valid for all values of load speed. Last, an example of nonlinear elastic foundation is considered to outline the nonlinear effects.
机译:本文利用有限元方法分析高速运动载荷下的非线性结构。研究了在恒定移动载荷下放置在Winkler基础上的无限杆的静态响应。代替瞬态分析,通过在参考框架中求解静态系统来解决该问题,该静态系统随着负载而移动,从而降低了计算成本。为了克服在考虑非常快的载荷(超音速载荷)时数值不稳定所带来的困难,提出了一种新的方法来控制运动坐标系中的有限元公式。将数值解与解析解进行比较表明,该方法对负载速度的所有值均有效。最后,以非线性弹性基础为例来概述非线性效应。

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