A theoretical and numerical resolution of an acoustic multiple scattering problem in three-dimensional case
- 作者: Amamou M.L.1
- 
							隶属关系: 
							- Faculty of Science Mathematics Physics and Natural of Tunis University
 
- 期: 卷 62, 编号 3 (2016)
- 页面: 280-291
- 栏目: Classical Problems of Linear Acoustics and Wave Theory
- URL: https://journals.rcsi.science/1063-7710/article/view/185676
- DOI: https://doi.org/10.1134/S1063771016030015
- ID: 185676
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详细
This paper develops an analytical solution for sound, electromagnetic or any other wave propagation described by the Helmholtz equation in three-dimensional case. First, a theoretical investigation based on multipole expansion method and spherical wave functions was established, through which we show that the resolution of the problem is reduced to solving an infinite, complex and large linear system. Second, we explain how to suitably truncate the last infinite dimensional system to get an accurate stable and fast numerical solution of the problem. Then, we evaluate numerically the theoretical solution of scattering problem by multiple ideal rigid spheres. Finally, we made a numerical study to present the “Head related transfer function” with respect to different physical and geometrical parameters of the problem.
作者简介
Manel Amamou
Faculty of Science Mathematics Physics and Natural of Tunis University
							编辑信件的主要联系方式.
							Email: amamou.manel@gmail.com
				                					                																			                												                	突尼斯, 							Tunis-El Manar						
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