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A novel modal calculation method of 1-D phononic crystal band gap

机译:一维声子晶体带隙的模态计算新方法

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摘要

Purpose - The purpose of this paper is to propose a modal method to calculate the band gaps of one-dimensional (1D) phononic crystals. Design/methodology/approach - The phononic crystals have modes with exponential form envelope in the band gaps, however, outside the band gaps the modes are of amplitude modulation periodic form. Thus the start and end frequencies of band gaps can be determined from the existence conditions of periodic modes. So, the band gaps calculation of 1D phononic crystal is transformed into the existence discussion of periodic solution of mode shapes equation. The results are verified by finite element harmonic response analysis. Findings - At the start and end frequencies of the band gap, the mode equation have solution with period of lattice constant. Originality/value - Compared with the traditional theoretical methods, the proposed modal method has a clearer principle and easier calculation.
机译:目的-本文的目的是提出一种模态方法来计算一维(1D)声子晶体的带隙。设计/方法/方法-声子晶体在带隙中具有带指数形式包络的模式,但是在带隙之外,这些模式具有振幅调制周期形式。因此,可以根据周期模式的存在条件来确定带隙的开始和结束频率。因此,将一维声子晶体的带隙计算转化为模态方程周期解的存在性讨论。通过有限元谐波响应分析验证了结果。发现-在带隙的开始和结束频率处,模方程具有晶格常数周期的解。原创性/价值-与传统的理论方法相比,所提出的模态方法具有更清晰的原理和更容易的计算。

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