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A linear one-dimensional model for the flexural-torsional vibrations of tapered thin-walled bars with open cross-sections

机译:具有开口截面的锥形薄壁杆的弯曲-扭转振动的线性一维模型

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摘要

The physical significance of a newly developed one-dimensional model for tapered thin-walledrnbars with open cross-sections is discussed by means of an illustrative example – the (undamped) free torsionalrnmotion of a family of doubly symmetric and linearly web-tapered I-section cantilevers. The shortcomings ofrnstepped (piecewise prismatic) models, which become particularly noticeable when restrained warping plays anrnimportant part in the torsional behaviour, are highlighted. It is also shown that the approach to non-uniformrntorsion pioneered by Timoshenko – i.e., regarding each plated component of the bar as an Euler-Bernoullirnmember undergoing stretching and bending –, when correctly applied to the tapered case, leads to identicalrnresults.
机译:通过一个示例性实例讨论了新开发的具有开放横截面的锥形薄壁rnbar的一维模型的物理意义–一类双对称和线性圆锥形I型截面的(未阻尼)自由扭转运动悬臂。突出了阶梯式(分段棱柱)模型的缺点,当约束翘曲在扭转行为中起重要作用时,这种模型尤其明显。还表明,由蒂莫申科(Timoshenko)率先提出的非均匀扭转方法-即,将杆的每个镀层组件视为承受拉伸和弯曲作用的Euler-Bernoullirn构件-如果正确地应用于锥形表壳,将导致相同的结果。

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