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Dynamic analysis of carbon nanotube reinforced composite plates by using Bezier extraction based isogeometric finite element combined with higher- order shear deformation theory

机译:碳纳米管增强复合材料板的基于贝塞尔提取的等几何有限元结合高阶剪切变形理论的动力分析

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摘要

This study intends to explore the free vibration and dynamic transient response of carbon nanotube reinforced composite (CNTRC) plates by using the Bezier extraction based isogeometric analysis (IGA). Bezier extraction decomposes non-uniform rational B-spline (NURBS) basis functions into the linear combinations of Bernstein polynomial basis through the Bezier extraction operator, hence providing piecewise C-0-continuous Skier elements. The IGA can thus be implemented in the familiar fmite element method (FEM) framework. Higher-order shear deformation theory (HSDT) able to remedy the shear locking problem with no use of the shear correction factor is coupled with the variant IGA. The HSDT adopts a hybrid type shape function, and the governing equilibrium equations for the dynamic behavior are formulated by virtue of the Hamilton's principle. The validity of the Bezier extraction based isogeometric approach coupled with the HSDT in obtaining the solutions for the free vibration and dynamic transient response is first evidenced. Compared with the classical FEM based on the first-order shear deformation theory, the proposed IGA method combined with the HSDT is proved to be more accurate, effective and efficient. Illustrative parametric studies are also carried out to further scrutinize the dynamic behavior of CNTRC plates with various reinforcement schemes. The sinusoidally distributed transverse loads with different time-history patterns and harmonic excitation loading are applied for the dynamic transient analysis, and the damping effect on the temporal response is also examined through the Rayleigh damping model.
机译:这项研究旨在通过基于Bezier提取的等几何分析(IGA)探索碳纳米管增强复合材料(CNTRC)板的自由振动和动态瞬态响应。 Bezier提取通过Bezier提取算子将非均匀有理B样条(NURBS)基函数分解为Bernstein多项式基的线性组合,从而提供分段的C-0连续Skier元素。因此,可以在熟悉的有限元方法(FEM)框架中实现IGA。能够在不使用剪切校正因子的情况下解决剪切锁定问题的高阶剪切变形理论(HSDT)与变型IGA结合在一起。 HSDT采用混合型形状函数,并根据汉密尔顿原理制定了动态行为的支配平衡方程。首先证明了基于Bezier提取的等几何方法与HSDT在获得自由振动和动态瞬态响应的解中的有效性。与基于一阶剪切变形理论的经典有限元方法相比,所提出的IGA方法与HSDT相结合被证明是更加准确,有效和高效的。还进行了说明性的参数研究,以进一步审查采用各种增强方案的CNTRC板的动态行为。将具有不同时程分布的正弦分布横向载荷和谐波激励载荷用于动态瞬态分析,并通过瑞利阻尼模型研究了对时间响应的阻尼效应。

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