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Reseach Article

Finding the Perfect Fit: Applying Regression Models to ClimateBench v1.0

by Anmol Chaure, Ashok Kumar Behera, Sudip Bhattacharya
International Journal of Computer Applications
Foundation of Computer Science (FCS), NY, USA
Volume 185 - Number 29
Year of Publication: 2023
Authors: Anmol Chaure, Ashok Kumar Behera, Sudip Bhattacharya
10.5120/ijca2023923042

Anmol Chaure, Ashok Kumar Behera, Sudip Bhattacharya . Finding the Perfect Fit: Applying Regression Models to ClimateBench v1.0. International Journal of Computer Applications. 185, 29 ( Aug 2023), 31-39. DOI=10.5120/ijca2023923042

@article{ 10.5120/ijca2023923042,
author = { Anmol Chaure, Ashok Kumar Behera, Sudip Bhattacharya },
title = { Finding the Perfect Fit: Applying Regression Models to ClimateBench v1.0 },
journal = { International Journal of Computer Applications },
issue_date = { Aug 2023 },
volume = { 185 },
number = { 29 },
month = { Aug },
year = { 2023 },
issn = { 0975-8887 },
pages = { 31-39 },
numpages = {9},
url = { https://ijcaonline.org/archives/volume185/number29/32877-2023923042/ },
doi = { 10.5120/ijca2023923042 },
publisher = {Foundation of Computer Science (FCS), NY, USA},
address = {New York, USA}
}
%0 Journal Article
%1 2024-02-07T01:27:23.351247+05:30
%A Anmol Chaure
%A Ashok Kumar Behera
%A Sudip Bhattacharya
%T Finding the Perfect Fit: Applying Regression Models to ClimateBench v1.0
%J International Journal of Computer Applications
%@ 0975-8887
%V 185
%N 29
%P 31-39
%D 2023
%I Foundation of Computer Science (FCS), NY, USA
Abstract

Climate projections using data driven machine learning models acting as emulators, is one of the prevailing areas of research to enable policy makers make informed decisions. Use of machine learning emulators as surrogates for computationally heavy GCM simulators reduces time and carbon footprints. In this direction, ClimateBench [1] is a recently curated benchmarking dataset for evaluating the performance of machine learning emulators designed for climate data. Recent studies have reported that despite being considered fundamental, regression models offer several advantages pertaining to climate emulations. In particular, by leveraging the kernel trick, regression models can capture complex relationships and improve their predictive capabilities. This study focuses on evaluating non-linear regression models using the aforementioned dataset. Specifically, we compare the emulation capabilities of three non-linear regression models. Among them, Gaussian Process Regressor demonstrates the best-in-class performance against standard evaluation metrics used for climate field emulation studies. However, Gaussian Process Regression suffers from being computational resource hungry in terms of space and time complexity. Alternatively, Support Vector and Kernel Ridge models also deliver competitive results and but there are certain trade-offs to be addressed. Additionally, we are actively investigating the performance of composite kernels and techniques such as variational inference to further enhance the performance of the regression models and effectively model complex non-linear patterns, including phenomena like precipitation.

References
  1. Journal Article Author, D Watson-Parris, Y Rao, D Olivie,´ Ø Seland, P Nowack, G Camps-Valls, P Stier, S Bouabid, M Dewey, E Fons, J Gonzalez, P Harder, K Jeggle, J Lenhardt, P Manshausen, M Novitasari, L Ricard, and C Roesch.
  2. ETH Library ClimateBench v1.0: A Benchmark for DataDriven Climate Projections Rights / license: Creative Commons Attribution 4.0 International Funding acknowledgement: 860100-innovative MachIne learning to constrain Aerosol-cloud climate Impacts (EC) ClimateBench v1.0: A Benchmark for Data-Driven Climate Projections Citation. Journal of Advances in Modeling Earth Systems, 14(10), 2022.
  3. J. G. Charney et al. Carbon Dioxide and Climate: A Scientific Assessment . National Academies, 1979, 96(8), 1979.
  4. Syukuro Manabe and Richard T. Wetherald. The Effects of Doubling the CO ¡sub¿2¡/sub¿ Concentration on the climate of a General Circulation Model. Journal of the Atmospheric Sciences, 32(1):3–15, 1 1975.
  5. Kirk W. Thoning, Pieter P. Tans, and Walter D. Komhyr. Atmospheric carbon dioxide at Mauna Loa Observatory: 2. Analysis of the NOAA GMCC data, 1974-1985. Journal of Geophysical Research: Atmospheres, 94(D6):8549–8565, 6 1989.
  6. David Rolnick, Priya L. Donti, Lynn H. Kaack, Kelly Kochanski, Alexandre Lacoste, Kris Sankaran, Andrew Slavin Ross, Nikola Milojevic-Dupont, Natasha Jaques, Anna Waldman-Brown, Alexandra Luccioni, Tegan Maharaj, Evan D. Sherwin, S. Karthik Mukkavilli, Konrad P.
  7. Kording, Carla Gomes, Andrew Y. Ng, Demis Hassabis, John C. Platt, Felix Creutzig, Jennifer Chayes, and Yoshua Bengio. Tackling Climate Change with Machine Learning. 6 2019.
  8. Tim Lenton. Earth System Science: A Very Short Introduction. Oxford University Press, 2 2016.
  9. Drew Bagnell, Venkatraman Narayanan, M Koval, and P Parashar. Gaussian Processes. Technical report.
  10. Svante Arrhenius. On the Influence of Carbonic Acid in the Air upon the Temperature of the Ground. Technical report, 1896.
  11. Intergovernmental Panel on Climate Change (IPCC). Climate Change 2022 – Impacts, Adaptation and Vulnerability. Cambridge University Press, 6 2023.
  12. International Energy Agency. Net Zero by 2050 - A Roadmap for the Global Energy Sector. Technical report, 2050.
  13. Mark Maslin. Climate : a very short introduction.
  14. V. Balaji, Fleur Couvreux, Julie Deshayes, Jacques Gautrais, Fred´ eric Hourdin, and Catherine Rio. Are general circulation´ models obsolete? Proceedings of the National Academy of Sciences of the United States of America, 119(47), 11 2022.
  15. J. E. Kay, C. Deser, A. Phillips, A. Mai, C. Hannay, G. Strand, J. M. Arblaster, S. C. Bates, G. Danabasoglu, J. Edwards, M. Holland, P. Kushner, J.-F. Lamarque, D. Lawrence,
  16. K. Lindsay, A. Middleton, E. Munoz, R. Neale, K. Oleson, L. Polvani, and M. Vertenstein. The Community Earth System Model (CESM) Large Ensemble Project: A Community Resource for Studying Climate Change in the Presence of Internal Climate Variability. Bulletin of the American Meteorological Society, 96(8):1333–1349, 8 2015.
  17. Jessie Carman, Thomas Clune, Francis Giraldo, Mark Govett, Brian Gross, Anke Kamrath, Tsengdar Lee, David Mccarren, John Michalakes, Scott Sandgathe, and Tim Whitcomb. Position paper on high performance computing needs in Earth system prediction. National Earth System Prediction Capability. 2017.
  18. G. A. F. Seber and C. J. Wild. Nonlinear Regression. John Wiley & Sons, Inc., Hoboken, NJ, USA, 2 1989.
  19. Carl Edward. Rasmussen and Christopher K. I. Williams. Gaussian processes for machine learning. MIT Press, 2006.
  20. Jochen Gortler, Rebecca Kehlbeck, and Oliver Deussen. A Vi-¨ sual Exploration of Gaussian Processes. Distill, 4(4), 4 2019.
  21. David Duvenaud. The Kernel Cookbook: Advice on Covariance functions. Technical report.
  22. Harris Drucker, Chris J C Burges, Linda Kaufman, Alex Smola, and Vladimir Vapnik. Support Vector Regression Machines. Technical report.
  23. Fan Zhang and Lauren J. O’Donnell. Support vector regression. In Machine Learning, pages 123–140. Elsevier, 2020.
  24. Tung Nguyen, Johannes Brandstetter, Ashish Kapoor, Jayesh K. Gupta, and Aditya Grover. ClimaX: A foundation model for weather and climate. 1 2023.
  25. L. A. Mansfield, P. J. Nowack, M. Kasoar, R. G. Everitt, W. J. Collins, and A. Voulgarakis. Predicting global patterns of long-term climate change from short-term simulations using machine learning. npj Climate and Atmospheric Science, 3(1):44, 11 2020.
  26. Duncan Watson-Parris, Andrew Williams, Lucia Deaconu, and Philip Stier. Model calibration using ESEm v1.0.0-an open, scalable Earth System Emulator. Technical report.
  27. Vidhi Lalchand, Kenza Tazi, Talay M. Cheema, Richard E. Turner, and Scott Hosking. Kernel Learning for Explainable Climate Science. 9 2022.
Index Terms

Computer Science
Information Sciences

Keywords

Gaussian Process Regression Surrogate Model Climate Modelling Kernel Ridge Regression Support Vector Regression