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Thermal postbuckling analysis of anisotropic laminated beams with tubular cross-section based on higher-order theory

机译:基于高阶理论的管状截面各向异性层合梁的热后屈曲分析

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摘要

Budding of composite riser assumed beam structure is one of numerous engineering challenges in deep water pipeline design. Thermal postbuckling analysis of shear deformable anisotropic laminated composite beams with tubular cross-section subjected to uniform, linear and non-linear temperature distribution through the thickness resting on a two-parameter elastic foundation is presented. The material of each layer for the composite beam with tubular section is assumed to be linearly elastic and fiber reinforced. The governing equations are introduced by using high-order shear deformation beam model with a von Karman-type of kinematic nonlinearity. Composite beams with clamped-clamped, clamped hinged, and hinged-hinged boundary conditions are considered. A numerical solution for nonlinear partial-integral differential form in terms of the transverse deflection by using Galerkin's method is employed to determine the buckling temperatures and postbuckling equilibrium paths of anisotropic laminated beams with different types of temperature distribution through the thickness. The numerical illustration concern the thermal postbuckling response of laminated beams with different types of boundary conditions, ply arrangements (lay-ups), geometric and physical properties. The results reveal that the geometric and physical properties, temperature dependent properties, initial geometry imperfection, boundary conditions and elastic foundation have a significant effect on thermal postbuckling behavior of anisotropic laminated composite tubular beams. (C) 2016 Elsevier Ltd. All rights reserved.
机译:复合立管假定的梁结构的萌芽是深水管道设计中众多工程挑战之一。提出了剪切变形的各向异性叠层复合材料梁的热后屈曲分析,该梁通过两参数弹性地基上的厚度受到均匀,线性和非线性温度分布。假定管状截面复合梁的每一层材料都是线性弹性和纤维增强的。通过使用运动非线性为von Karman型的高阶剪切变形梁模型引入控制方程。考虑具有夹固,夹固,铰接和铰接边界条件的复合梁。运用Galerkin方法,通过横向挠度的非线性偏积分微分形式数值解,确定了不同厚度分布的各向异性层合梁的屈曲温度和屈曲后的平衡路径。数值说明涉及具有不同类型的边界条件,层板布置(叠层),几何和物理特性的层合梁的热后屈曲响应。结果表明,几何和物理性质,温度相关的性质,初始几何缺陷,边界条件和弹性基础对各向异性层合复合管形梁的热后屈曲性能有显着影响。 (C)2016 Elsevier Ltd.保留所有权利。

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