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Wave dispersion characteristics of graphene reinforced nanocomposite curved viscoelastic panels

机译:石墨烯增强纳米复合材料弯曲粘弹性板的波分散特性

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This paper tries to investigate the wave phenomenon in nanoshell made of graphene nanoplatelets (GNPs) reinforced nanocomposites. The second-order shear deformation theory in curvilinear coordinate is utilized to develop the doubly-curved shell as a continuous structure and the general nonlocal strain gradient theory is adopted to calculate nonlocality and strain gradient size-dependency. The effective material properties are estimated through the Halpin-Tsai micromechanical model and a modified rule of mixture. A virtual work of Hamilton statement is employed to obtain the governing motion equations and then a harmonic solution based on an analytical procedure is developed to find the wave response. Afterwards, a parametric study is performed to analyze the effects of the linear spring and damper coefficients, small-scale parameters, different curves, radius to thickness ratio, GNP's weight fraction as well as its number of layers on the phase velocity response of the GNPs reinforced doubly curved nanoshell with various shape panels resting on a visco-Winkler medium.
机译:本文试图研究由石墨烯纳米孔(GNPS)增强纳米复合材料的纳米孔中的波现象。曲线坐标中的二阶剪切变形理论用于开发双弯曲的壳,作为连续结构,采用一般的非局部应变梯度理论来计算非划分和应变梯度尺寸依赖性。通过Halpin-Tsai微机械模型和修饰的混合物规则估计有效材料特性。采用汉密尔顿声明的虚拟工作来获得管理运动方程,然后开发基于分析程序的谐波解决方案以找到波浪响应。之后,进行参数研究以分析线性弹簧和阻尼器系数,小规模参数,不同曲线,半径到厚度比的效果,GNP的权重分数以及其在GNP的相位速度响应上的层数增强双弯曲纳米孔,具有各种形状面板,搁置在Visco-Winkler介质上。

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