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Vibration of laminated composite panels and curved plates with different types of FGM composite constituent

机译:具有不同类型FGM复合成分的层压复合板和弯曲板的振动

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Free vibration analysis of truncated conical panels and annular sector plates with functionally graded materials (FGM) is carried out. Governing equations of motion are obtained based on two different shell theories such as Love's shell theory and first-order shear deformation theory (FSDT). The resulting governing differential equations have been solved using the differential quadrature (DQ) and discrete singular convolution (DSC) methods. As the FGM cases two different material properties of structures are assumed to change continuously in the thickness direction according to the volume fraction power law and the general four-parameter power law distributions in terms of the volume fractions of constituents. Accuracy, convergence and reliability of these two methods have been validated by comparing the obtained results with the existing results available in the open literature. Furthermore, the effects of the grid numbers on results for each method have been also investigated for different boundary conditions and mode numbers for conical panel vibrations. Then, using the DQ and DSC methods, the frequencies values have been calculated for different material and geometric parameters, modes and boundary cases for truncated conical panels with FGM. The effects of material power-law distribution are also discussed. The convergence, advantages and accuracy of the present two methodologies are examined in conjunctions with the vibration problem of truncated conical panels with functionally graded materials (FMG). Some results for annular sector plates and circular cylindrical panels have also been obtained via conical panel equations. (C) 2017 Elsevier Ltd. All rights reserved.
机译:用功能梯度材料(FGM)对截顶圆锥形面板和环形扇形板进行了自由振动分析。基于两种不同的壳理论(例如洛夫壳理论和一阶剪切变形理论(FSDT))获得运动的控制方程。生成的控制微分方程已使用微分正交(DQ)和离散奇异卷积(DSC)方法求解。在FGM情况下,假定结构的两种不同的材料特性会根据体积分数幂定律和一般的四参数幂律分布在厚度方向上连续变化,而这些分量是基于成分的体积分数。通过将获得的结果与公开文献中现有的结果进行比较,已验证了这两种方法的准确性,收敛性和可靠性。此外,对于锥形面板振动的不同边界条件和模式编号,还研究了网格编号对每种方法结果的影响。然后,使用DQ和DSC方法,针对带有FGM的截锥形面板,针对不同的材料和几何参数,模式和边界情况计算了频率值。还讨论了物质幂律分布的影响。结合功能梯度材料(FMG)截顶圆锥形面板的振动问题,研究了这两种方法的收敛性,优势和准确性。环形扇形板和圆柱面板的一些结果也已经通过圆锥面板方程获得。 (C)2017 Elsevier Ltd.保留所有权利。

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