冲击波
波前
休克(循环)
冲击波
人工神经网络
一致性(知识库)
机械
波传播
冲击管
有限差分
前线(军事)
偏微分方程
功能(生物学)
数学分析
物理
有限差分法
非线性系统
粘度
移动冲击
超参数
径向基函数
区间(图论)
声学
数学
反向传播
算法
平面的
冲击波阵面
有限元法
P波
应用数学
作者
Yang Li,Peng Deng,Chao Zhang,Duo Zhang,Xianwen Ran,Renpeng Chen
出处
期刊:Journal of Engineering Mechanics-asce
[American Society of Civil Engineers]
日期:2026-05-07
卷期号:152 (7)
标识
DOI:10.1061/jenmdt.emeng-8750
摘要
Blast waves exhibit discontinuous rises in pressure, density, and velocity at the shock front. This characteristic leads to numerical solutions of partial differential equations displaying unphysical oscillations at the shock front, presenting a significant challenge for accurate shock front resolution. To address this challenge, a novel physics-informed neural network (NN) algorithm named BLAST-NN is proposed. This algorithm captures the shock front in blast wave propagation by integrating artificial viscosity and the Rankine–Hugoniot relation. Artificial viscosity is employed to avoid the unphysical oscillations at the shock front. The Rankine–Hugoniot relation is applied to ensure the physical consistency of the shock front. The proposed algorithm is validated through three test cases, including the shock tube problem, planar blast wave propagation, and spherical blast wave propagation. The results indicate that BLAST-NN demonstrates agreement with finite difference method solutions for all cases, achieving mean R2 values of 0.97, 0.98, and 0.92, respectively. Additionally, hyperparameter analysis demonstrates that the network architecture, loss function weights, and the shock front detection interval critically influence the algorithm’s prediction accuracy.
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