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A Diffusion-Based Uncertainty Quantification Method to Advance E3SM Land Model Calibration

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11 Scopus citations

Abstract

Calibrating land surface models and accurately quantifying their uncertainty are crucial for improving the reliability of simulations of complex environmental processes. This, in turn, advances our predictive understanding of ecosystems and supports climate-resilient decision-making. Traditional calibration methods, however, face challenges of high computational costs and difficulties in accurately quantifying parameter uncertainties. To address these issues, we develop a diffusion-based uncertainty quantification (DBUQ) method. Unlike conventional generative diffusion methods, which are computationally expensive and memory-intensive, DBUQ innovates by formulating a parameterized generative model and approximates this model through supervised learning, which enables quick generation of parameter posterior samples to quantify its uncertainty. DBUQ is effective, efficient, and general-purpose, making it suitable for site-specific ecosystem model calibration and broadly applicable for parameter uncertainty quantification across various earth system models. In this study, we applied DBUQ to calibrate the Energy Exascale Earth System Model land model at the Missouri Ozark AmeriFlux forest site. Results indicated that DBUQ produced accurate parameter posterior distributions similar to those from Markov Chain Monte Carlo sampling but with 30 times less computing time. This significant improvement in efficiency suggests that DBUQ can enable rapid, site-level model calibration at a global scale, enhancing our predictive understanding of climate impacts on terrestrial ecosystems.

Original languageEnglish
Article numbere2024JH000234
JournalJournal of Geophysical Research: Machine Learning and Computation
Volume1
Issue number3
DOIs
StatePublished - Sep 2024

Funding

This research is supported by D. Lu's Early Career Project, sponsored by the Office of Biological and Environmental Research in the U.S. Department of Energy (DOE). It is also supported by the Office of Advanced Scientific Computing Research, Applied Mathematics program in DOE under the contract ERKJ387. Additionally, F. Bao would like to acknowledge support from the U.S. National Science Foundation through project DMS‐2142672. Oak Ridge National Laboratory is operated by UT‐Battelle, LLC, for the DOE under Contract DE‐AC05‐00OR22725.

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