物理引导的机器学习用于科学发现:在模拟湖泊温度剖面中的应用

X. Jia, J. Willard, A. Karpatne, J. Read, J. Zwart, M. Steinbach, Vipin Kumar
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引用次数: 138

摘要

基于物理的模型通常用于研究工程和环境系统。建立这些系统模型的能力是实现我们未来环境可持续性和提高人类生活质量的关键。本文的重点是模拟湖泊水温,这对于理解气候变化对水生生态系统的影响和协助水生资源管理决策至关重要。通用湖泊模型(GLM)是一种最先进的基于物理的模型,用于解决此类问题。然而,与用于研究科学和工程系统的其他基于物理的模型一样,由于所建模的物理过程的简化表示或选择适当参数的挑战,它有几个众所周知的局限性。虽然在给定大量训练数据的情况下,最先进的机器学习模型有时会优于基于物理的模型,但它们可能会产生物理不一致的结果。本文提出了一种物理引导的递归神经网络模型(PGRNN),该模型将RNN和基于物理的模型相结合,以利用它们的互补优势,改进物理过程的建模。具体来说,我们表明,PGRNN可以比基于物理的模型提高预测精度(即使训练数据很少,也可以提高20%以上),同时生成符合物理定律的输出。我们的PGRNN方法的一个重要方面在于它能够结合基于物理的模型中编码的知识。这允许使用很少的真实观测数据来训练PGRNN模型,同时还确保高预测精度。尽管我们在湖泊温度动力学建模的背景下提出并评估了这种方法,但它更广泛地适用于使用基于物理(也称为机械)模型的一系列科学和工程学科。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Physics-Guided Machine Learning for Scientific Discovery: An Application in Simulating Lake Temperature Profiles
Physics-based models are often used to study engineering and environmental systems. The ability to model these systems is the key to achieving our future environmental sustainability and improving the quality of human life. This article focuses on simulating lake water temperature, which is critical for understanding the impact of changing climate on aquatic ecosystems and assisting in aquatic resource management decisions. General Lake Model (GLM) is a state-of-the-art physics-based model used for addressing such problems. However, like other physics-based models used for studying scientific and engineering systems, it has several well-known limitations due to simplified representations of the physical processes being modeled or challenges in selecting appropriate parameters. While state-of-the-art machine learning models can sometimes outperform physics-based models given ample amount of training data, they can produce results that are physically inconsistent. This article proposes a physics-guided recurrent neural network model (PGRNN) that combines RNNs and physics-based models to leverage their complementary strengths and improves the modeling of physical processes. Specifically, we show that a PGRNN can improve prediction accuracy over that of physics-based models (by over 20% even with very little training data), while generating outputs consistent with physical laws. An important aspect of our PGRNN approach lies in its ability to incorporate the knowledge encoded in physics-based models. This allows training the PGRNN model using very few true observed data while also ensuring high prediction accuracy. Although we present and evaluate this methodology in the context of modeling the dynamics of temperature in lakes, it is applicable more widely to a range of scientific and engineering disciplines where physics-based (also known as mechanistic) models are used.
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