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Thermal Free Vibration Analysis of Temperature-dependent Functionally Graded Plates Using Second Order Shear Deformation

机译:基于温度的功能梯度板的二阶剪切变形热自由振动分析

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This research has been conducted to approach second-order shear deformation theory (SSDT) to analysis vibration characteristics of Functionally Graded Plates (FGP's). Material properties in FGP's were assumed to be temperature dependent and graded along the thickness using a simple power law distribution in term of the volume fractions of the constituents. FGP was subjected to a linear and nonlinear temperature rise. The energy method was chosen to derive the equilibrium equations. The solution was based on the Fourier series that satisfy the simply supported boundary condition (Navier's method). Numerical results indicated the effect of material composition, plate geometry, and temperature fields on the vibration characteristics and mode shapes. The results revealed that, the temperature field and volume fraction distribution had significant effect on the vibration of FGPs. It was observed the second order theory was very close to the other shear deformation theorem as reported in the literature.
机译:进行了这项研究来接近二阶剪切变形理论(SSDT)来分析功能梯度板(FGP's)的振动特性。假定FGP中的材料属性与温度有关,并使用简单的幂定律分布按照成分的体积分数沿厚度进行分级。 FGP经历了线性和非线性的温度上升。选择能量方法来导出平衡方程。该解决方案基于满足简单支持边界条件(傅立叶方法)的傅立叶级数。数值结果表明材料成分,板几何形状和温度场对振动特性和振型的影响。结果表明,温度场和体积分数分布对FGP的振动有显着影响。据观察,二阶理论与文献中报道的其他剪切变形定理非常接近。

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