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Buckling of shear-deformable multi-layered rings due to fluid-pressure loading

机译:由于流体压力负载,剪切可变形多层环弯曲

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This paper is concerned with the analysis of composite rings subjected to external fluid pressure loading. Nonlinear equilibrium equations, linear stability equations, and critical fluid-pressure loads are found for thin multi-layered shear deformable rings. The extensions presented here can be shown to be generalizations of the theory given in [1]. The theory shows that introduction of multiple layers of material introduces coupling between bending and extension. The results are used to show that shear deformation is important when R/h <10, as well as when the ratio of through thickness shear modulus to Young's modulus becomes small. The latter has consequences when composite materials are used for the ring layers. The results are also used to show that for coupling between bending and extension the critical fluid-pressure will increase or decrease depending on the stacking sequence. For the example presented in this paper, the predicted critical fluid-pressure loading was higher for the stiffer material located on the inside of a two-layer ring. In all cases, the theoretical results are compared to a finite element method analysis.
机译:本文涉及对外部流体压力负荷进行的复合环的分析。非线性平衡方程,线性稳定性方程和临界流体压力载有薄的多层剪切可变形环。这里呈现的延伸可以被证明是[1]中给出的理论的概括。该理论表明,引入多层材料层引入弯曲和延伸之间的耦合。结果用于表明当R / H <10的剪切变形以及当通过厚度剪切模量与杨氏模量的比例变小时,剪切变形是重要的。当复合材料用于环层时,后者具有后果。结果还用于表明,为了弯曲和延伸之间的耦合,临界流体压力将根据堆叠序列增加或减少。对于本文呈现的示例,对于位于双层环的内部的冷却材料,预测的临界流体压力负荷较高。在所有情况下,理论结果与有限元方法分析进行比较。

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