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The effects of kinematics on post-buckling analysis of sandwich structures

机译:运动学对夹层结构屈曲后分析的影响

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摘要

The aim of this work is to investigate the effects of kinematics approximation on post-buckling analysis of sandwich structures. To this end, a novel one-dimensional (1D) layer-wise model is proposed, where the core is approximated by Mac Laurin's polynomial functions, and the skins are modelled by Euler-Bernoulli beam theory. The resulting nonlinear equations are solved by the Asymptotic Numerical Method (ANM), in which the bifurcation indicator is introduced to precisely detect the bifurcation points and the corresponding instability patterns. By varying the polynomial order in the core, various kinematics models are generated automatically, and then evaluated in the post-buckling stage. According to the comparison results, we finally propose an optimized model that is valid in a wide range of geometric and material parameters.
机译:这项工作的目的是研究运动学近似对夹层结构屈曲后分析的影响。为此,提出了一种新颖的一维(1D)分层模型,其中,核心由Mac Laurin多项式函数近似,而蒙皮则由Euler-Bernoulli束理论建模。通过渐近数值方法(ANM)求解所得的非线性方程,其中引入了分叉指示符,以精确检测分叉点和相应的不稳定性模式。通过更改核心中的多项式阶数,可以自动生成各种运动学模型,然后在后屈曲阶段进行评估。根据比较结果,我们最终提出了一种优化模型,该模型在广泛的几何和材料参数中均有效。

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