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Closed-form solutions for stepped Timoshenko beams with internal singularities and along-axis external supports

机译:具有内部奇异点和沿轴外部支撑的Timoshenko阶梯梁的封闭形式解决方案

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The Timoshenko beam model in presence of internal singularities causing deflection and rotation discontinuities and resting on external concentrated supports along the span is studied in a static context. The internal singularities are modelled as concentrated reductions in the flexural and the shear stiffness by making use of the distribution theory. Along-axis supports are treated as unknown concentrated loads and moments. An exact integration procedure of the proposed model, not requiring continuity conditions at all, is presented. Closed-form solutions are provided for both cases of homogeneous and stepped Timoshenko beams. The so-called static Green's functions are also obtained by the proposed procedure and their explicit expressions are provided.
机译:在静态环境下研究了存在内部奇异点而引起挠曲和旋转不连续并位于跨度的外部集中支撑上的Timoshenko梁模型。内部奇异性通过利用分布理论建模为抗弯刚度和抗剪刚度的集中减小。沿轴的支撑被视为未知的集中载荷和力矩。提出了完全不需要连续性条件的拟议模型的精确积分过程。提供了均质和阶梯式Timoshenko梁情况的封闭形式解决方案。所提出的过程还获得了所谓的静态格林函数,并提供了它们的显式表达式。

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