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Influence of axial load function and optimization on static stability of sandwich functionally graded beams with porous core

机译:轴向荷载功能的影响及优化对多孔芯夹层功能分级梁静态稳定性的影响

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摘要

Static stability of beams subjected to nonuniform axial compressive and shear loads is essential in many industrial applications, such as aircraft, automotive, mechanical, civil and naval. Thus, this article tends to investigate and optimize critical buckling loads of thin/thick sandwich functionally graded (FG) beam with porous core, for the first time. The proposed model is developed to consider a sandwich beam with three layers, which has top and bottom FG layers reinforced by single-walled carbon nanotubes (SWCNTs) and core porous layer with various porosity distributions. The variable in-plane compressive load is described by different distributed functions. Parabolic higher-order shear deformation theory of Reddy is adopted to describe kinematic displacement field and consider both thin and thick structures. The equilibrium governing variable-coefficient differential equations are obtained in detail by generalized variational principle. Equilibrium equations are solved numerically by differential quadrature method to get critical buckling loads. Numerical results are illustrated to examine influences of porosity function, porosity percentage, distribution gradation index, load types and boundary conditions on buckling loads of sandwich FG SWCNTs beam with porous core. Particle swarm optimization algorithm is adopted to get optimal axial load function.
机译:经受非均匀轴向压缩和剪切载荷的梁的静态稳定性在许多工业应用中是必不可少的,例如飞机,汽车,机械,民用和海军。因此,本文首次倾向于研究和优化具有多孔芯的薄/厚三明治功能梯度(FG)光束的关键屈曲负荷。建议的模型开发成考虑具有三层的三明治梁,其具有由单壁碳纳米管(SWCNTS)和具有各种孔隙分布的单壁碳纳米管(SWCNT)和芯多孔层增强的顶部和底部FG层。通过不同的分布式功能描述了可变的面内压缩负载。采用抛物线高阶剪切变形理论,用于描述运动置位场,考虑薄型和厚的结构。通过广义变分原理详细地获得了控制可变系数微分方程的平衡。通过差分正交方法在数值上进行平衡方程来解决Quility屈曲负载。示出了数值结果,以研究孔隙函数,孔隙率百分比,分布刻度指数,载荷类型和边界条件的影响与多孔芯的夹层FG SWCNTS光束的屈曲负荷。采用粒子群优化算法来获得最佳的轴向载荷功能。

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