论文标题
海洋观测的深度学习可用性扩展模型
A Deep-Learning Usability Expansion Model of Ocean Observations
论文作者
论文摘要
当今的海洋数值预测技能仅在预测时就取决于原位和远程海洋观测的可用性。由于观察结果在时间和空间上是稀缺和不连续的,因此数值模型通常无法准确建模和预测真实的海洋动力学,从而导致缺乏一系列服务的实现,这些服务需要在各种时间和空间尺度上进行可靠的预测。用观测值约束自由数值模型的过程称为数据同化。主要目的是在尊重物理规则的同时,通过观察结果最大程度地减少模型状态的不合适。这种方法的警告是,在预测时仅使用一次测量。因此,测量史中包含的信息及其在预测的确定性中的作用是不考虑的。因此,历史测量不能用于实时预测系统。本文提出的研究提供了一种植根于人工智能的新方法,以扩大预测时间之前观察的可用性。我们的方法是基于现有深度学习模型的重新使用,称为U-NET,该模型专为生物医学领域的图像分割分析而设计。 U-NET在这里用于创建一个转换模型,该模型保留了模型和观测值之间差异的时间和空间演变,以在回归权重的形式下进行校正,这些回归权重的形式在空间和时间上随时间和向后的模型在时间上向前和向后发展,超越了观察周期。使用虚拟观察,我们表明观察值的可用性可以扩展到一年前或观察后。
Today's ocean numerical prediction skills depend on the availability of in-situ and remote ocean observations at the time of the predictions only. Because observations are scarce and discontinuous in time and space, numerical models are often unable to accurately model and predict real ocean dynamics, leading to a lack of fulfillment of a range of services that require reliable predictions at various temporal and spatial scales. The process of constraining free numerical models with observations is known as data assimilation. The primary objective is to minimize the misfit of model states with the observations while respecting the rules of physics. The caveat of this approach is that measurements are used only once, at the time of the prediction. The information contained in the history of the measurements and its role in the determinism of the prediction is, therefore, not accounted for. Consequently, historical measurement cannot be used in real-time forecasting systems. The research presented in this paper provides a novel approach rooted in artificial intelligence to expand the usability of observations made before the time of the prediction. Our approach is based on the re-purpose of an existing deep learning model, called U-Net, designed specifically for image segmentation analysis in the biomedical field. U-Net is used here to create a Transform Model that retains the temporal and spatial evolution of the differences between model and observations to produce a correction in the form of regression weights that evolves spatially and temporally with the model both forward and backward in time, beyond the observation period. Using virtual observations, we show that the usability of the observation can be extended up to a one year prior or post observations.