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A nonlinear resonance (eigenvalue) approach for computing elastic collapse pressure of a moderately thick cross-ply imperfect ring

机译:非线性共振(特征值)方法,用于计算中等厚度的交叉层不完善环的弹性塌陷压力

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摘要

A hitherto unavailable nonlinear resonance (eigenvalue) based semi-analytical solution technique for prediction of the elastic mode 2 collapse pressure of a moderately thick cross-ply ring, weakened by a modal or harmonic type imperfection, is presented. A von Karman type iterative nonlinear analysis, that is based on the assumptions of transverse inextensibility and first-order shear deformation theory (FSDT), is utilized for computation of hydrostatic collapse pressure of the imperfect cross-ply ring. Numerical results pertaining to the effect of modal imperfection on the hydrostatic collapse pressure of a moderately thick cross-ply ring and comparison with its perfect counterpart are also presented. These results further demonstrate that the present iterative analysis for solving a nonlinear eigenvalue problem reduces to the linearized buckling (linear eigenvalue) analysis, associated with the conventional bifurcation theory, for a perfect moderately thick cross-ply ring.
机译:提出了一种迄今不可用的基于非线性共振(特征值)的半解析解技术,用于预测受模态或谐波类型缺陷削弱的中等厚度的交叉层环的弹性模态2崩溃压力。基于横向不可延展性和一阶剪切变形理论(FSDT)的假设,采用von Karman型迭代非线性分析方法来计算不完善的交叉层环的静水压塌压力。还给出了与模态缺陷对中等厚度的交叉层环的静水压塌压力影响有关的数值结果,并给出了与之完美对比的结果。这些结果进一步表明,用于求解非线性特征值问题的本次迭代分析简化为与常规分叉理论相关的线性屈曲(线性特征值)分析,以实现理想的中等厚度的交叉层环。

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