101. Simulating time-harmonic acoustic wave effects induced by periodic holes/inclusions on surfaces.
- Author
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Hu, Wen, Fu, Zhuojia, and Ling, Leevan
- Subjects
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ACOUSTIC wave effects , *ACOUSTIC surface waves , *FINITE difference method , *ACOUSTIC wave propagation , *THEORY of wave motion , *CURVED surfaces , *DIFFERENTIAL inclusions - Abstract
• Combine extrinsic GFDM with absorbing boundary condition for simulating acoustic wave propagation on surfaces. • Accuracy simulation of wave propagation on surfaces with periodic holes or inclusions. • Give convergence analysis for increasing node density and decreasing frequency. • Reveal significant impact of periodic structures. • Investigate effects of filling fraction & surface curvature on transmission. This paper introduces a localized meshless method to analyze time-harmonic acoustic wave propagation on curved surfaces with periodic holes/inclusions. In particular, the generalized finite difference method is used as a localized meshless technique to discretize the surface gradient and Laplace-Beltrami operators defined extrinsically in the governing equations. An absorbing boundary condition is introduced to reduce reflections from boundaries and accurately simulate wave propagation on unclosed surfaces with periodic inclusions. Several benchmark examples demonstrate the efficiency and accuracy of the proposed method in simulating acoustic wave propagation on surfaces with diverse geometries, including complex shapes and periodic holes or inclusions. [ABSTRACT FROM AUTHOR]
- Published
- 2024
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