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A localized meshless collocation method for bandgap calculation of anti-plane waves in 2D solid phononic crystals

机译:用于2D固体声子晶体中的抗平面波带隙计算的局部无网束搭配方法

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摘要

In this paper, a localized meshless collocation method, the generalized finite difference method (GFDM), is first applied to calculate the bandgaps of anti-plane transverse elastic waves in 2D solid phononic crystals with square and triangular lattice. The corresponding theoretical consistency analysis of the GFDM is given. The universal algorithm for the uniform/scattered node generation in the GFDM is presented. In comparison with the traditional plane wave expansion (PWE) method and Pressure Acoustics Module in COMSOL software, the proposed GFDM can provide the similar accurate results with less computational times for calculating the band structures of the simple/complicated shape scatterers in the square/triangular lattice. Three influence factors (Filling fractions (Ff), rotation angles (Ra) and arm widths (Aw) in the unit-cell) of the bandgap properties in 2D phononic crystals are numerically discussed.
机译:在本文中,首先应用局部无网格搭配方法,广义有限差分方法(GFDM),以计算具有正方形和三角形晶格的2D固体声子晶体中的抗平面横向弹性波的带盖。给出了GFDM的相应理论一致性分析。呈现了GFDM中均匀/散射节点生成的通用算法。与COMSOL软件中的传统平面波膨胀(PWE)方法和压力声学模块相比,所提出的GFDM可以提供类似的准确结果,并且计算方形/三角形中简单/复杂形状散射脉冲带的频带结构的计算时间较少格子。在数值上讨论了三个影响因素(填充分数(FF),旋转角度(Ra)和旋转角(Ra)和臂宽度(旋转角度(Ra)和臂宽度(在单位单元中的单元电池中的单元)在数值上讨论。

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