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Dynamic Response of Functionally Graded Circular Cylindrical Shells

机译:功能渐变圆柱形壳体的动态响应

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In this paper the response of circular cylindrical shell made of Functionally Graded Material (FGM) subjected to lateral impulse load was investigated. The effective material properties are assumed to vary continuously along the thickness direction according to a volume fraction power law distribution. First order shear deformation theory (FSDT) and Love's first approximation theory were utilized in the equilibrium equations. The boundary condition was considered to be simply supported. Displacement components are product of functions of position and time. Equilibrium equations for free and forced vibrations were solved using the Galerkin method. The impulse load in the form of time varying uniform pressure was applied onto a small rectangular area of the shell surface. The function of time for displacement components is obtained using the results of free vibration and convolution integral. Finally time response of displacement components is derived using mode superposition method. The influence of material composition (power law exponent), geometrical parameters (length to radius and radius to thickness ratios) and load parameters (position and size of the area of the applied load and peak pressure value for different pulse type) on the dynamic response was investigated.
机译:在本文中,研究了对横向脉冲载荷进行的功能渐变材料(FGM)制成的圆柱形壳体的响应。假设有效材料特性根据体积分数电力法分布根据厚度方向连续变化。第一阶剪切变形理论(FSDT)和爱的第一近似理论在平衡方程中使用。认为边界条件被认为是简单的支持。位移组件是位置和时间功能的乘积。使用Galerkin方法解决了用于自由和强制振动的平衡方程。将变化均匀压力变化的形式的脉冲负载施加到壳表面的小矩形区域上。使用自由振动和卷积积分的结果获得位移组件的时间的函数。最后使用模式叠加方法导出位移分量的时间响应。物质组成(电力指数),几何参数(长度和半径到厚度比率的长度)的影响和负载参数(施加负荷面积的位置和尺寸和不同脉冲类型的峰值压力值)对动态响应调查了。

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