潮位计
深度学习
人工神经网络
计算机科学
气象学
预警系统
代表(政治)
可预测性
非线性系统
人工智能
贝叶斯概率
机器学习
物理系统
电流(流体)
环境科学
贝叶斯网络
贝叶斯推理
量具(枪械)
数据建模
基础(线性代数)
谐波
工程类
深水
概率预测
应急管理
作者
Jiange Jiao,Zhengben Gao,Senjun Huang,Zhilin Sun,Junbao Huang,Xiao Zheng,Maofa Wang
标识
DOI:10.1016/j.oceaneng.2025.124134
摘要
High-precision tide level forecasting is essential for the prevention of coastal disasters and ensuring the safety of marine engineering projects. Current research demonstrates that deep learning models utilizing observational data achieve high accuracy in tide level prediction, but the results lack physical consistency. To address the issue, a high-precision 1–24 h forecasting model, termed Phy-BiGRU, is proposed, integrating physics-informed constraints with bidirectional gated recurrent units. The model incorporates nonstationary harmonic analysis as a physical constraint. Bayesian optimization balances physical and data-driven loss weights to improve the model capability. Experiments were conducted at 9 tide gauge stations in the U.S. with different tidal types. Additionally, 3 tide gauge stations in Japan demonstrate the model's cross-region adaptability. By integrating the exceptional nonlinear representation capabilities of neural networks with physical constraints, the proposed model achieves the characterization of physical mechanisms while maintaining high performance in tidal level prediction tasks. The model demonstrates superior performance compared to nonstationary harmonic analysis, the National Oceanic and Atmospheric Administration (NOAA) model, and other classic deep learning models. This research provides a scientific basis and technical support for early disaster warning in coastal areas and the development and utilization of marine resources. • A novel physics-data dual-driven tidal level forecasting model is proposed. • The model is rigorously validated across all tidal types. • In 1∼24h predictions, it achieves significantly higher accuracy. • Validated at 12 U.S./Japan stations, confirming cross-region adaptability. • Bayesian optimization balances physical and data loss to improve model performance.
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