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Extension and reduction of Donnell-Vlasov shell theory to hybrid anisotropic materials

机译:Donnell-Vlasov壳理论在混合各向异性材料上的扩展和简化

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摘要

The laminated circular cylindrical shells are complicated to analyze and more complicated when anisotropic materials are used with different thickness and different material properties. Also computing the critical stresses under various boundary and loading conditions is exceptionally sensitive and therefore reasonable simplification of the governing equation is in demand for practical design purpose. This article first formulated a shell theory for hybrid anisotropic materials by use of asymptotic integration method, the results are same as classical Donnell-Vlasov theory of single layer isotropic material, then a simplified governing equation was developed by means of adopting a different length scale. The new simplified version can be very useful when multiple materials and thicknesses are designed for practical purpose. Comparison of two different shell bending theories is discussed. Also presented are proper choices of the governing equations for different loading conditions. The theories are extremely useful for the analysis and design of advanced space vehicles and pressure vessels featured cylindrical shells with laminated walls of various materials and thicknesses. (C) 2017 Elsevier Ltd. All rights reserved.
机译:当使用具有不同厚度和不同材料特性的各向异性材料时,层压圆柱壳的分析很复杂,并且更加复杂。同样,在各种边界和载荷条件下计算临界应力非常敏感,因此出于实际设计目的,需要合理简化控制方程。本文首先采用渐近积分法建立了混合各向异性材料的壳理论,其结果与经典的单层各向同性材料的Donnell-Vlasov理论相同,然后通过采用不同的长度尺度建立了简化的控制方程。当为实际目的设计多种材料和厚度时,新的简化版本将非常有用。讨论了两种不同的壳体弯曲理论的比较。还介绍了针对不同载荷条件的控制方程式的正确选择。这些理论对于高级航天器和压力容器的分析和设计非常有用,压力容器的特征是具有各种材料和厚度的叠层壁的圆柱壳。 (C)2017 Elsevier Ltd.保留所有权利。

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