人工神经网络
一般化
可分离空间
水下
变量(数学)
领域(数学)
基础(线性代数)
计算机科学
声学
基函数
声压
亥姆霍兹自由能
包络线(雷达)
三角函数
算法
光谱包络
亥姆霍兹方程
数学
水声学
径向基函数
关系(数据库)
声学模型
光谱分析
人工智能
作者
Yong Ding,Peng Xiao,Bo Zhao,Zhenglin Li
出处
期刊:JASA express letters
[Acoustical Society of America]
日期:2026-06-01
卷期号:6 (6)
摘要
High-frequency underwater acoustic field modeling is challenging for physics-informed neural networks (PINNs) due to the strongly oscillatory nature of acoustic pressure fields. Building upon the OceanPINN framework, this paper proposes a separable-variable OceanPINN with learnable spectral expansions for two-dimensional acoustic field prediction in high-frequency environments. The acoustic envelope is represented as a separable expansion of range-dependent and depth-dependent basis functions learned by one-dimensional spectral neural networks, with trainable expansion coefficients. Analytical derivatives of the trigonometric bases enable efficient and stable enforcement of the Helmholtz equation. Numerical results demonstrate improved accuracy and generalization over conventional OceanPINN under limited data conditions.
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