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Development of a finite strip method for efficient prediction of buckling and post-buckling in composite laminates containing a cutout with/without stiffener

机译:有限条方法的发展,用于有效预测包含带/不带加强筋的切口的复合材料层压板的屈曲和后屈曲

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摘要

One of the main methods for improving the strength of the notched laminates, which are commonly used in the engineering structures, is to employ a stringer in a proper configuration. To optimize the design of these perforated laminates under compression loading, accurate characterization of the effects of various parameters on the instability behavior plays a significant role. For this purpose, after a review on the main previous researches, a semi-energy finite strip method (SE-FSM) is developed in the framework of nonlinear deformation to analyze the buckling behavior of stiffened/unstiffened laminated composites having a circular notch. The developed SE-FSM is based on the semi-analytical solution of von Karman's equations via Airy stress function and has the advantage of great versatility like the finite element method (FEM) and good economy like the Rayleigh-Ritz method. To verify the developed method and to examine the influence of various parameters (the thickness of specimen, the diameter of the hole and the thickness of stiffener) on the buckling behavior, a detailed experimental parametric study is performed and the extracted results are compared with those of the developed SE-FSM, the full-energy FSM and FEM. High accuracy and fast convergence of the developed method show its computational efficiency for prediction of stability behavior of composite laminates.
机译:工程结构中常用的提高缺口层压板强度的主要方法之一是采用适当配置的纵梁。为了优化这些多孔层压板在压缩载荷下的设计,各种参数对不稳定性行为的影响的准确表征起着重要作用。为此,在回顾了先前的主要研究成果之后,在非线性变形的框架内开发了一种半能量有限条法(SE-FSM),以分析具有圆形缺口的加劲/未劲层压复合材料的屈曲行为。所开发的SE-FSM是基于Airy应力函数对von Karman方程的半解析解,并且具有通用性强(如有限元法(FEM))和经济性(如Rayleigh-Ritz法)的优势。为了验证所开发的方法并检查各种参数(试样的厚度,孔的直径和加劲肋的厚度)对屈曲行为的影响,进行了详细的实验参数研究,并将提取的结果与结果进行了比较。已开发的SE-FSM,全能FSM和FEM。所开发方法的高精度和快速收敛性表明了其在预测复合材料层合板稳定性方面的计算效率。

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