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The buckling of an orthotropic composite truncated conical shell with continuously varying thickness subject to a time dependent external pressure

机译:厚度不断变化的正交异性复合材料截断圆锥壳的屈曲受时间依赖的外压的影响

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In this study, the buckling of an orthotropic composite truncated conical shell with continuously varying thickness, subject to a uniform external pressure which is a power function of time, has been considered. At first, the fundamental relations and the Donnell type stability equations of an orthotropic composite truncated conical shell, subject to an external pressure, have been obtained. Then, employing Galerkin method, those equations have been reduced of time dependent differential equation with variable coefficients. Finally, applying the variational method of Ritz method type, the critical static and dynamic loads, the corresponding wave numbers and the dynamic factor have been found analytically. Using those results, the effects of the variations of the power in the thickness expression, the semi-vertex angle, the power of time in the external pressure expression and the ratio of the Young's moduli on the critical parameters are studied numerically, for the case when the thickness of the conical shell varies as a power and exponential function. It is observed, from the computations carried out, that these factors have appreciable effects on the critical parameters of the problem in the heading.
机译:在这项研究中,已经考虑了厚度连续变化的正交异性复合材料截断圆锥形壳体的屈曲,该屈曲受到均匀的外部压力的作用,该外部压力是时间的幂函数。首先,获得了受外力作用的正交异性复合截头圆锥壳的基本关系和Donnell型稳定性方程。然后,采用Galerkin方法,将这些方程简化为具有变系数的时变微分方程。最后,应用Ritz方法类型的变分方法,分析得出了关键的静,动态载荷,相应的波数和动态因子。利用这些结果,对于这种情况,数值研究了厚度表达式中的幂变化,半顶点角度,外部压力表达式中的时间幂以及杨氏模量比对关键参数的影响。当圆锥形外壳的厚度随幂和指数函数而变化时。从进行的计算可以看出,这些因素对航向中问题的关键参数具有明显的影响。

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