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首页> 外文期刊>Thin-Walled Structures >Higher-order structural theories for the static analysis of doubly-curved laminated composite panels reinforced by curvilinear fibers
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Higher-order structural theories for the static analysis of doubly-curved laminated composite panels reinforced by curvilinear fibers

机译:曲线纤维增强的双曲叠层复合板静力分析的高阶结构理论

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摘要

The main aim of this paper is the evaluation of the through-the-thickness profiles of strain, stress and displacement components of several doubly-curved panels reinforced by curvilinear fibers. The placement of the reinforcing phase along curved paths allows to obtain mechanical properties which change point by point and affects the static behavior of shell structures. Some numerical applications based on both higher-order Equivalent Single Layer (ESL) and Layer-Wise (LW) theories are shown in order to underline the curvilinear fiber influence on the static analysis. The structural model, which is based on the so-called Carrera Unified Formulation (CUF), is completely general and can deal easily with variable stiffness shells. An appropriate recovery procedure based on the three-dimensional elasticity equations in principal curvilinear coordinates is presented to compute strains and stresses. The equation system which governs the static problem under consideration is solved numerically through the Generalized Differential Quadrature (GDQ) method. The same numerical technique is employed to evaluate the geometrical parameters needed for the characterization of the shell reference surface, according to the differential geometry. (C) 2016 Elsevier Ltd. All rights reserved.
机译:本文的主要目的是评估由曲线纤维增强的几个双曲面板的应变,应力和位移分量的全厚度分布。沿弯曲路径放置增强相可以获得机械性能,该机械性能逐点变化并影响壳体结构的静态行为。为了强调曲线纤维对静态分析的影响,显示了一些同时基于高阶等效单层(ESL)和明智层(LW)理论的数值应用。基于所谓的Carrera统一配方(CUF)的结构模型是完全通用的,可以轻松处理可变刚度的壳体。提出了一种基于主曲线坐标系中三维弹性方程的适当恢复程序,以计算应变和应力。通过广义微分正交(GDQ)方法对解决所考虑的静态问题的方程组进行数值求解。根据微分几何,采用相同的数值技术来评估表征壳体基准面所需的几何参数。 (C)2016 Elsevier Ltd.保留所有权利。

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