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Modeling geometrically nonlinear large deformation behaviors of matrix cracked hybrid composite deep shells containing CNTRC layers

机译:含CNTRC层的基体裂纹混合复合深壳的几何非线性大变形行为建模。

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Stiffness degradation due to matrix cracks is the main initial form of damage in composite laminates. This paper presents a framework to model geometrically nonlinear large deformation behaviors of matrix cracked hybrid composite double-curved deep shell containing carbon nanotube reinforced composite (CNTRC) layers. Two types of structures, namely Structure-I and Structure-II, are investigated. The CNTRC layers in Structure-I are considered with CNTs arranged in uniformly distributions, while Structure-II is arranged in functionally graded distributions. The degraded stiffness of cracked layers is modeled via the self-consistent model (SCM) micromechanical framework. To describe the geometrically nonlinear large deflection behaviors and account for deep and moderate thick shells, the von Karman geometric nonlinearity assumptions and the term 1/(1+sigma/R) are considered in the relationship between displacement and strain. The IMLS-Ritz method is employed to discretize the non-linear partial differential equations. The modified Newton-Raphson method in combination with the arc-length iteration technique is adopted to solve the discretized equations. Comparison studies indicate that the proposed predictive model can furnish very accurate results for linear and nonlinear behaviors of thin to moderately thick as well as shallow and deep laminated doubly-curved shells. Parametric studies on the effect of CNT distribution, matrix crack density, load type, length-to-thickness ratio, radius-to-length ratio, aspect ratio, boundary condition, and fiber ply-angle on the geometrically nonlinear large deformation behaviors of spherical hybrid composite shells are investigated. (C) 2019 Elsevier B.V. All rights reserved.
机译:由基体裂纹引起的刚度降低是复合层压板损坏的主要初始形式。本文提出了一个框架,用于建模包含碳纳米管增强复合材料(CNTRC)层的基体裂纹混合复合材料双弯曲深壳的几何非线性大变形行为。研究了两种类型的结构,即结构I和结构II。考虑结构I中的CNTRC层,其中CNT分布均匀,而结构II中的功能梯度分布。通过自洽模型(SCM)微机械框架对裂纹层的降级刚度进行建模。为了描述几何非线性大挠度行为并考虑深壳和中厚壳,在位移与应变之间的关系中考虑了von Karman几何非线性假设和项1 /(1 + sigma / R)。 IMLS-Ritz方法用于离散非线性偏微分方程。采用改进的Newton-Raphson方法结合弧长迭代技术求解离散方程。比较研究表明,所提出的预测模型可以为薄到中​​厚以及浅层和深层双曲线壳的线性和非线性行为提供非常准确的结果。参数研究碳纳米管分布,基体裂纹密度,载荷类型,长度/厚度比,半径/长度比,长宽比,边界条件和纤维层角度对球形几何非线性大变形行为的影响研究了混合复合材料壳。 (C)2019 Elsevier B.V.保留所有权利。

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