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Three-dimensional vibration analysis of thick functionally graded conical, cylindrical shell and annular plate structures with arbitrary elastic restraints

机译:具有任意弹性约束的功能梯度锥形,圆柱壳和环形板结构的三维振动分析

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In the present work, a three-dimensional vibration analysis of thick functionally graded conical, cylindrical shell and annular plate structures with arbitrary elastic restraints is presented. The last two structures are obtained as special cases of the conical shell. The effective material properties of functionally graded structures vary continuously in the thickness direction according the general four-parameter power law distributions in terms of volume fraction of constituents, and are estimated by Voigt's rule of mixture. The exact solution is obtained by means of variational principle in conjunction with modified Fourier series which is composed of a standard Fourier series and some auxiliary functions. Validity and accuracy of the current method are demonstrated by comparing the present solutions with existing results. Numerous new results are given for functionally graded conical, cylindrical shells and annular plates with various boundary conditions including classical and elastic boundary conditions. Parametric investigations are carried out to study the effects of geometrical parameter, boundary conditions and material profiles on free vibration of functionally graded structures.
机译:在目前的工作中,提出了具有任意弹性约束的功能梯度的圆锥形圆柱壳和环形板结构的三维振动分析。最后两个结构是圆锥壳的特殊情况。功能梯度结构的有效材料特性根据一般的四参数幂定律分布在厚度方向上连续变化,并取决于组分的体积分数,并通过Voigt混合定律进行估算。通过变分原理结合改进的傅里叶级数获得精确的解,傅里叶级数由标准傅里叶级数和一些辅助函数组成。通过将现有解决方案与现有结果进行比较,证明了当前方法的有效性和准确性。对于具有各种边界条件(包括经典边界条件和弹性边界条件)的功能梯度圆锥形,圆柱壳和环形板,给出了许多新结果。进行了参数研究,以研究几何参数,边界条件和材料轮廓对功能梯度结构自由振动的影响。

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