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- W4210367461 abstract "By introducing disorders in thickness and cross-sectional size, the random behavior of wave propagation in the one-dimensional randomly disordered phononic crystal with finite cells is studied from the statistical point of view. A finite element model of a one-dimensional phononic crystal is established based on the lumped-mass method. Using the proposed model, an analytical solution to the frequency response function is presented, which does not require the large-scale stiffness equation to be solved. Based on 105 samples, the means, standard deviations, and confidence intervals of the random frequency response functions with different degrees of disorder are discussed, which show the wave localization is strengthened in the passband of periodic phononic crystal and weakened in the stopband of periodic phononic crystal. Furthermore, it is found that the considered randomly disordered phononic crystals not only have the wave localization, but also the wave delocalization. When the degree of disorder is small, the wave delocalization is more likely to occur. With increasing of degree of disorder, the probability of wave localization is increasing." @default.
- W4210367461 created "2022-02-08" @default.
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- W4210367461 date "2022-01-31" @default.
- W4210367461 modified "2023-10-16" @default.
- W4210367461 title "Statistical analysis of wave localization and delocalization in one-dimensional randomly disordered phononic crystals with finite cells" @default.
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- W4210367461 doi "https://doi.org/10.1080/17455030.2022.2025502" @default.
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