一般化
人工神经网络
偏微分方程
物理定律
生物圈
平流
数据同化
气候模式
工作(物理)
功能(生物学)
物理系统
地球系统科学
物理科学
计算机科学
统计物理学
气候变化
气象学
数学
物理
人工智能
地质学
海洋学
数学分析
数学教育
量子力学
天文
进化生物学
生物
热力学
作者
Taco de Wolff,Hugo Carrillo,Luis Martí,Nayat Sánchez-Pi
标识
DOI:10.48550/arxiv.2106.08747
摘要
The carbon pump of the world's ocean plays a vital role in the biosphere and climate of the earth, urging improved understanding of the functions and influences of the ocean for climate change analyses. State-of-the-art techniques are required to develop models that can capture the complexity of ocean currents and temperature flows. This work explores the benefits of using physics-informed neural networks (PINNs) for solving partial differential equations related to ocean modeling; such as the Burgers, wave, and advection-diffusion equations. We explore the trade-offs of using data vs. physical models in PINNs for solving partial differential equations. PINNs account for the deviation from physical laws in order to improve learning and generalization. We observed how the relative weight between the data and physical model in the loss function influence training results, where small data sets benefit more from the added physics information.
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