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BUCKLING OF SPATIAL CURVED RODS WITH CIRCULAR CROSS-SECTIONS

机译:圆形截面的弯曲曲杆的屈曲

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摘要

Formulae for determining Green strain of an initially curved and twisted rod with circular cross-sections are derived by using the natural (curvilinear) coordinate system. Finite element analyses are performed for the flexural buckling of initially curved and twisted thin rods under simultaneous action of axial force and torque. Numerical examples demonstrate that the given formulae are correcte. Some numerical results are compared with existing analytical solutions and data obtained by commercial FE software. The convergence of the proposed curved element is better than that of elements in the commercial FE software. It is shown that good accuracy and convergency are achieved by solving three-dimensional problems.
机译:通过使用自然(曲线)坐标系,可以得出确定具有圆形横截面的初始弯曲和扭曲的杆的格林应变的公式。在轴向力和扭矩的同时作用下,对初始弯曲和扭曲的细杆的挠曲屈曲进行了有限元分析。数值算例表明,所给的公式是正确的。将一些数值结果与现有分析解决方案以及通过商业有限元软件获得的数据进行比较。所提出的弯曲元素的收敛性优于商业有限元软件中元素的收敛性。结果表明,通过解决三维问题可以达到良好的精度和收敛性。

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