Forecasting global climate drivers using Gaussian processes and convolutional autoencoders

被引:74
作者
Donnelly, James [1 ,2 ]
Daneshkhah, Alireza [1 ]
Abolfathi, Soroush [2 ]
机构
[1] Coventry Univ, Ctr Computat Sci & Math Modelling, Coventry, England
[2] Univ Warwick, Sch Engn, Coventry, England
关键词
Uncertainty quantification; Multi-task learning; Autoencoder; Gaussian process; Climate forecast; ELEMENT; UNCERTAINTY; NETWORKS;
D O I
10.1016/j.engappai.2023.107536
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Machine learning (ML) methods have become an important tool for modelling and forecasting complex high -dimensional spatiotemporal datasets such as those found in environmental and climate modelling applications. ML approaches can offer a fast, low-cost alternative to short-term forecasting than expensive numerical simu-lation while addressing a significant outstanding limitation of numerical modelling by being able to robustly and dynamically quantify predictive uncertainty. Low-cost and near-instantaneous forecasting of high-level climate variables has clear applications in early warning systems, nowcasting, and parameterising small-scale locally relevant simulations. This paper presents a novel approach for multi-task spatiotemporal regression by combining data-driven autoencoders with Gaussian Processes (GP) to produce a probabilistic tensor-based regression model. The proposed method is demonstrated for forecasting one-step-ahead temperature and pressure on a global scale simultaneously. By conducting probabilistic regression in the learned latent space, samples can be propagated back to the original feature space to produce uncertainty estimates at a vastly reduced computational cost. The composite GP-autoencoder model was able to simultaneously forecast global temperature and pressure values with average errors of 3.82 degrees C and 638 hPa, respectively. Further, on average the true values were within the proposed posterior distribution 95.6% of the time illustrating that the model produces a well-calibrated predictive posterior distribution.
引用
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页数:12
相关论文
共 51 条
[1]   Exploration and prediction of fluid dynamical systems using auto-encoder technology [J].
Agostini, Lionel .
PHYSICS OF FLUIDS, 2020, 32 (06)
[2]   Kernels for Vector-Valued Functions: A Review [J].
Alvarez, Mauricio A. ;
Rosasco, Lorenzo ;
Lawrence, Neil D. .
FOUNDATIONS AND TRENDS IN MACHINE LEARNING, 2012, 4 (03) :195-266
[3]  
[Anonymous], 2013, Artificial Intelligence and Statistics
[4]   Overview and comparative study of dimensionality reduction techniques for high dimensional data [J].
Ayesha, Shaeela ;
Hanif, Muhammad Kashif ;
Talib, Ramzan .
INFORMATION FUSION, 2020, 59 :44-58
[5]  
Bates Natalie., 2015, Informatik Spektrum, V38, P111, DOI [10.1007/s00287-014-0850-0, DOI 10.1007/S00287-014-0850-0]
[6]   The quiet revolution of numerical weather prediction [J].
Bauer, Peter ;
Thorpe, Alan ;
Brunet, Gilbert .
NATURE, 2015, 525 (7567) :47-55
[7]   Probabilistic identification of simulated damage on the Dowling Hall footbridge through Bayesian finite element model updating [J].
Behmanesh, Iman ;
Moaveni, Babak .
STRUCTURAL CONTROL & HEALTH MONITORING, 2015, 22 (03) :463-483
[8]   Modelling uncertainty in incompressible flow simulation using Galerkin based generalized ANOVA [J].
Chakraborty, Souvik ;
Chowdhury, Rajib .
COMPUTER PHYSICS COMMUNICATIONS, 2016, 208 :73-91
[9]  
Chatrabgoun O, 2022, INT J UNCERTAIN QUAN, V12, P75, DOI 10.1615/Int.J.UncertaintyQuantification.2022038966
[10]   Data-driven surrogate model with latent data assimilation: Application to wildfire forecasting [J].
Cheng, Sibo ;
Prentice, I. Colin ;
Huang, Yuhan ;
Jin, Yufang ;
Guo, Yi-Ke ;
Arcucci, Rossella .
JOURNAL OF COMPUTATIONAL PHYSICS, 2022, 464