Simulation of acoustic waves in 2D circular regions using the multi-block structured grid finite-difference method

Global acoustic simulations are significant in revealing the internal and physical structure of the Earth. However, due to the limited flexibility of grids and the difficulties in handling boundaries, the traditional finite-difference method (FDM) is usually less used in global simulations. Nevertheless, these issues can be well resolved by employing a multi-block structured grid to discretize circular regions. In this paper, we propose an O-H grid approach to partition the circular region and utilize the curvilinear grid finite-difference method (CGFDM) to solve the acoustic wave equation within this circular domain. By appropriately stretching the grid, the interconnections between each grid block are sufficiently smooth for stable information exchange. To verify the efficacy of this method, we conducted three numerical experiments, by comparing results with alternative approaches. Our test results demonstrate good agreement between our findings and the reference solutions. Since the proposed algorithm can effectively solve wave propagation problems in circular regions, it can contribute to 2D global simulation, particularly in interpreting the Earth’s interior.

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Publication Details

Journal
Earthquake Science
Published
2025-12-01
DOI
https://doi.org/10.1016/j.eqs.2025.08.005
Primary Topic
Underwater Acoustics Research
Type
article
Field-Weighted Citation Impact
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article

Simulation of acoustic waves in 2D circular regions using the multi-block structured grid finite-difference method

Qinghua Huang, Zhaoyang Lu, Changjiang Fang, Zhenguo Zhang et al.
Earthquake Science
Underwater Acoustics Research
article

Simulation of acoustic waves in 2D circular regions using the multi-block structured grid finite-difference method

Qinghua Huang, Zhaoyang Lu, Changjiang Fang, Zhenguo Zhang, Hengxin Ren, Qiwei Zhan, Xiaofei Chen, Wenqiang Wang, Wei Zhang, Heng Zhang
article en

Abstract

Global acoustic simulations are significant in revealing the internal and physical structure of the Earth. However, due to the limited flexibility of grids and the difficulties in handling boundaries, the traditional finite-difference method (FDM) is usually less used in global simulations. Nevertheless, these issues can be well resolved by employing a multi-block structured grid to discretize circular regions. In this paper, we propose an O-H grid approach to partition the circular region and utilize the curvilinear grid finite-difference method (CGFDM) to solve the acoustic wave equation within this circular domain. By appropriately stretching the grid, the interconnections between each grid block are sufficiently smooth for stable information exchange. To verify the efficacy of this method, we conducted three numerical experiments, by comparing results with alternative approaches. Our test results demonstrate good agreement between our findings and the reference solutions. Since the proposed algorithm can effectively solve wave propagation problems in circular regions, it can contribute to 2D global simulation, particularly in interpreting the Earth’s interior.

Earthquake ScienceVol. 38(6)
Openalex Percentile: Top 61%
Underwater Acoustics Research
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