Efficient boundary integral method to evaluate the acoustic scattering from coupled fluid-fluid problems excited by multiple sources

IF 3.8 2区 物理与天体物理 Q2 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Journal of Computational Physics Pub Date : 2025-03-01 Epub Date: 2025-01-10 DOI:10.1016/j.jcp.2025.113736
L. Pacaut , S. Chaillat , J.F. Mercier , G. Serre
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Abstract

In the naval industry many applications require to study the behavior of a penetrable obstacle embedded in water, notably in presence of a turbulent flow. Such configuration is encountered in particular when noise is scattered by two-phase fluids, e.g., turbulent flows with air bubbles. Fast and efficient numerical methods are required to compute this scattering in the presence of realistic 3D geometries, such as bubble curtains. In [1], we have developed a very efficient approach in the case of a rigid obstacle of arbitrary shape, excited by a turbulent flow. It is based on the numerical evaluation of tailored Green's functions. Here we extend this fast method to the case of a penetrable obstacle. It is not a straightforward extension and we propose two main contributions. First, tailored Green's functions for a fluid-fluid coupled problem are derived theoretically and determined numerically. Second, we show the need of a regularized Boundary Integral formulation to obtain these Green's functions accurately in all configurations. Finally, we illustrate the efficiency of the method on various applications related to the scattering by multiple bubbles.
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多源激励下流-流耦合问题声散射的高效边界积分法
在海军工业中,许多应用需要研究嵌入水中的可穿透障碍物的行为,特别是在湍流存在时。当噪声被两相流体散射时,例如,带有气泡的湍流,会特别遇到这种结构。需要快速和有效的数值方法来计算这种散射在现实的三维几何形状,如气泡窗帘的存在。在[1]中,我们开发了一种非常有效的方法来处理由湍流激发的任意形状的刚性障碍。它是基于定制格林函数的数值评价。这里我们将这个快速方法扩展到可穿透障碍物的情况。这不是一个简单的扩展,我们提出两个主要贡献。首先,从理论上推导了流体-流体耦合问题的定制格林函数,并进行了数值求解。其次,我们证明了在所有构型下需要一个正则化的边界积分公式来精确地得到这些格林函数。最后,我们举例说明了该方法在与多气泡散射相关的各种应用中的效率。
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来源期刊
Journal of Computational Physics
Journal of Computational Physics 物理-计算机:跨学科应用
CiteScore
7.60
自引率
14.60%
发文量
763
审稿时长
5.8 months
期刊介绍: Journal of Computational Physics thoroughly treats the computational aspects of physical problems, presenting techniques for the numerical solution of mathematical equations arising in all areas of physics. The journal seeks to emphasize methods that cross disciplinary boundaries. The Journal of Computational Physics also publishes short notes of 4 pages or less (including figures, tables, and references but excluding title pages). Letters to the Editor commenting on articles already published in this Journal will also be considered. Neither notes nor letters should have an abstract.
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