Multifidelity Uncertainty Quantification for Ice Sheet Simulations
Nicole Aretz, Max Gunzburger, Mathieu Morlighem, Karen Willcox

TL;DR
This paper develops a multifidelity uncertainty quantification framework for ice sheet simulations, significantly reducing computational costs while maintaining accuracy in predictions of ice mass loss.
Contribution
It introduces three multifidelity UQ methods tailored for ice sheet modeling, enabling efficient and unbiased uncertainty estimates at continental scales.
Findings
Achieved two orders of magnitude speedup in UQ computations.
Validated multifidelity estimators against Monte Carlo simulations.
Provided a comprehensive framework for large-scale ice sheet uncertainty analysis.
Abstract
Ice sheet simulations suffer from vast parametric uncertainties, such as the basal sliding boundary condition or geothermal heat flux. Quantifying the resulting uncertainties in predictions is of utmost importance to support judicious decision-making, but high-fidelity simulations are too expensive to embed within uncertainty quantification (UQ) computations. UQ methods typically employ Monte Carlo simulation to estimate statistics of interest, which requires hundreds (or more) of ice sheet simulations. Cheaper low-fidelity models are readily available (e.g., approximated physics, coarser meshes), but replacing the high-fidelity model with a lower fidelity surrogate introduces bias, which means that UQ results generated with a low-fidelity model cannot be rigorously trusted. Multifidelity UQ retains the high-fidelity model but expands the estimator to shift computations to low-fidelity…
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Taxonomy
TopicsCryospheric studies and observations · Landslides and related hazards · Meteorological Phenomena and Simulations
