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Three-dimensional free vibration of functionally graded fiber orientation and volume fraction cylindrical panels

机译:功能梯度纤维取向和体积分数圆柱板的三维自由振动

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摘要

Elasticity solution for free vibrations analysis of functionally graded fiber orientation and volume fraction cylindrical panel is presented, using differential quadrature method. The orthotropic panel is simply supported at the edges and assumed to have arbitrary variations of fiber orientation and volume fraction in the radial direction. Suitable displacement functions that identically satisfy the simply supported boundary conditions are used to reduce the equilibrium equations to a set of coupled ordinary differential equations with variable coefficients, which can be solved by differential quadrature method to obtain the natural frequencies. The fast rate of convergence of the method is demonstrated and comparison studies are carried out to establish its very high accuracy and versatility. Numerical results are presented for an orthotropic cylindrical panel with arbitrary variations of fiber orientation and volume fraction in the shell's thickness and compared with discrete laminates composite panels. The interesting and new results show that normalized natural frequency of the functionally graded fiber orientation cylindrical panel is smaller than that of a discrete laminate composite panel and close to that of a 4-layer. In contrast, the normalized natural frequency of a functionally graded fiber volume fractions is larger than that of a discrete laminated and close to that of a 2-layer.
机译:利用微分求积法,提出了功能梯度纤维取向和体积分数圆柱板自由振动分析的弹性解。正交各向异性板仅在边缘处支撑,并假定在径向方向上具有任意的纤维方向和体积分数变化。使用完全满足简单支持的边界条件的合适位移函数,将平衡方程简化为一组具有可变系数的耦合常微分方程,可以通过微分求积法求解以获得固有频率。证明了该方法的快速收敛速度,并进行了比较研究以建立其非常高的准确性和多功能性。给出了正交异性圆柱板的数值结果,该正交各向异性圆柱板的纤维方向和体积分数随壳厚度的变化而变化,并与离散的层压复合板进行了比较。有趣的和新的结果表明,功能梯度纤维取向圆柱板的归一化固有频率小于离散层压复合板的归一化固有频率,并且接近于四层。相反,功能梯度纤维体积分数的归一化固有频率大于离散层压材料的归一化固有频率,并且接近2层。

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  • 来源
    《Materials & design》 |2010年第9期|P.4543-4552|共10页
  • 作者

    B. Sobhani Aragh; rnM.H. Yas;

  • 作者单位

    Mechanical Engineering Department, Razi University, 67346-67149 Kermanshah, Iran;

    rnMechanical Engineering Department, Razi University, 67346-67149 Kermanshah, Iran;

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