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Finite element analysis for buckling of two-layer composite beams using Reddy's higher order beam theory

机译:基于Reddy高阶梁理论的两层组合梁屈曲的有限元分析

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In this paper, a two-layer partial composite columns model is built based on Reddy's higher order beam theory, and two novel displacement based finite elements for this and Timoshenko composite beams are respectively formulated by means of the principle of minimum potential energy. Subsequently, the buckling analyses of pinned-pinned and clamped-guided composite columns are performed using the proposed finite elements, and the results are compared with those obtained by plane stress model, Timoshenko and Newmark composite beams model respectively. The superior quality of Reddy composite columns model over Timoshenko composite columns model and the correctness of the proposed Timoshenko composite columns model are demonstrated by the numerical comparison. Finally, the parametric study explores effects of parameters including stiffness of shear connectors, span-to-depth ratios, Young's modulus ratios and sub-layer's depth on the buckling load. The discrepancies between the performance of higher order and Timoshenko composite columns have also been numerically investigated.
机译:本文基于Reddy的高阶梁理论建立了两层局部组合柱模型,并根据最小势能原理分别为该梁和Timoshenko组合梁建立了两个基于位移的新型有限元。随后,利用所提出的有限元进行了销钉-钉扎和夹固导向复合材料柱的屈曲分析,并将结果与​​分别通过平面应力模型,Timoshenko和Newmark复合梁模型获得的结果进行了比较。通过数值比较,证明了Reddy复合柱模型优于Timoshenko复合柱模型的质量以及所提出的Timoshenko复合柱模型的正确性。最后,参数研究探索了参数的影响,包括剪切连接器的刚度,跨度与深度之比,杨氏模量比和子层深度对屈曲载荷的影响。还对高阶复合柱和Timoshenko复合柱的性能之间的差异进行了数值研究。

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