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首页> 外文期刊>International Journal of Mechanical Sciences >Analysis of flexural wave bandgaps in periodic plate structures using differential quadrature element method
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Analysis of flexural wave bandgaps in periodic plate structures using differential quadrature element method

机译:差分正交单元法分析周期板结构的弯曲波带隙。

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By employing the first order shear deformation plate theory and the Bloch-Floquet theorem, the dispersion equation of flexural wave in the periodic composite plate structure with piezoelectric patches is derived and solved by the use of the differential quadrature element method. Moreover, wave modes for the dispersion curves of the considered periodic plate are compared with those of a homogeneous plate, from which the reason of the frequency band gap is revealed. Then, a comprehensive parametric study is conducted to highlight the influences of the physical parameters and the geometrical parameters on the frequency band gaps. The results show that the method is efficient and accurate and the bandwidth can be enlarged by changing the physical and geometrical parameters. The special band gap property of periodic plate structure has many potential applications in wave/vibrations attenuation areas for mechanical, aerospace and civil engineering structures. (C) 2015 Elsevier Ltd. All rights reserved.
机译:利用一阶剪切变形板理论和Bloch-Floquet定理,推导并利用微分求积单元法求解了带压电斑块的周期性复合板结构的挠曲波弥散方程。此外,将所考虑的周期板的色散曲线的波模与均质板的波模进行比较,从中可以揭示出频带隙的原因。然后,进行了全面的参数研究,以突出物理参数和几何参数对频带间隙的影响。结果表明,该方法高效,准确,通过改变物理和几何参数可以扩大带宽。周期性板结构的特殊带隙特性在机械,航空航天和土木工程结构的波/振动衰减区域中具有许多潜在的应用。 (C)2015 Elsevier Ltd.保留所有权利。

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