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Band gap property analysis of periodic plate structures under general boundary conditions using spectral-dynamic stiffness method

机译:频谱边界下刚度边界条件下周期板结构的带隙特性分析

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Vibration band gap properties of periodic rectangular plate structures with general boundary conditions are studied using the spectral-dynamic stiffness method (S-DSM). Material and dimensional properties are assumed to vary periodically in the whole plate structure. In the S-DSM, the general solution governing each unit plate is firstly derived with the aid of spectral method and then the dynamic stiffness matrix is established by substituting the general solution into corresponding boundary equations. Finally, the global spectral dynamic matrix for the whole periodic plate structure is assembled in a similar way to the finite element method (FEM). The harmonic responses are calculated to illustrate the band gap properties of the periodic structures. By comparing the results obtained by the FEM, it can be verified that the S-DSM is of superior accuracy and convergence rate. A parametric study is also conducted to investigate the effects of the material properties, geometrical parameters and structural damping on the vibration band gap behaviors of the periodic structures. (C) 2017 Elsevier Ltd. All rights reserved.
机译:利用谱动态刚度法(S-DSM)研究了具有一般边界条件的周期性矩形板结构的振动带隙特性。假定材料和尺寸特性在整个板结构中周期性变化。在S-DSM中,首先借助光谱方法得出控制每个单元板的通用解,然后通过将通用解代入相应的边界方程来建立动态刚度矩阵。最后,以类似于有限元方法(FEM)的方式组装整个周期板结构的全局光谱动态矩阵。计算谐波响应以说明周期性结构的带隙特性。通过比较有限元法获得的结果,可以证明S-DSM具有较高的准确性和收敛速度。还进行了参数研究,以研究材料特性,几何参数和结构阻尼对周期性结构的振动带隙行为的影响。 (C)2017 Elsevier Ltd.保留所有权利。

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