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PCE-PINNs: Physics-Informed Neural Networks for Uncertainty Propagation in Ocean Modeling

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arxiv 2105.02939 v1 pith:E22LKLRO submitted 2021-05-05 cs.LG

classification cs.LG
keywords climatemodelsuncertaintymodelingpinnspropagationuncertaintiesensemble
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Climate models project an uncertainty range of possible warming scenarios from 1.5 to 5 degree Celsius global temperature increase until 2100, according to the CMIP6 model ensemble. Climate risk management and infrastructure adaptation requires the accurate quantification of the uncertainties at the local level. Ensembles of high-resolution climate models could accurately quantify the uncertainties, but most physics-based climate models are computationally too expensive to run as ensemble. Recent works in physics-informed neural networks (PINNs) have combined deep learning and the physical sciences to learn up to 15k faster copies of climate submodels. However, the application of PINNs in climate modeling has so far been mostly limited to deterministic models. We leverage a novel method that combines polynomial chaos expansion (PCE), a classic technique for uncertainty propagation, with PINNs. The PCE-PINNs learn a fast surrogate model that is demonstrated for uncertainty propagation of known parameter uncertainties. We showcase the effectiveness in ocean modeling by using the local advection-diffusion equation.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. LIGO-PINN: Learned Initialization via Gated Optimization to Alleviate Convergence Failures in Physics Informed Neural Networks

    cs.LG 2026-07 conditional novelty 5.0 of 10

    Meta-learning on easy PDE tasks plus a layer-wise gating schedule reduces extrapolation error by about 91% relative to six PINN baselines on hard convection, Helmholtz, and Navier-Stokes benchmarks.

  2. Uncertainty quantification in mechanics: A unified Bayesian perspective

    physics.comp-ph 2026-07 conditional novelty 2.0 of 10

    Bayesian probability theory is presented as the single framework that unifies forward propagation, inverse calibration, surrogate modeling, model selection, experimental design, and sensitivity analysis in mechanics.

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