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Additive Multi-Index Gaussian process modeling, with application to multi-physics surrogate modeling of the quark-gluon plasma

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arxiv 2306.07299 v1 pith:XNICRHG6 submitted 2023-06-11 nucl-th cs.LGhep-phstat.ML

classification nucl-thcs.LGhep-phstat.ML
keywords additiveadmin-gpmodelmodelingmodelssurrogateapplicationexisting
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The Quark-Gluon Plasma (QGP) is a unique phase of nuclear matter, theorized to have filled the Universe shortly after the Big Bang. A critical challenge in studying the QGP is that, to reconcile experimental observables with theoretical parameters, one requires many simulation runs of a complex physics model over a high-dimensional parameter space. Each run is computationally very expensive, requiring thousands of CPU hours, thus limiting physicists to only several hundred runs. Given limited training data for high-dimensional prediction, existing surrogate models often yield poor predictions with high predictive uncertainties, leading to imprecise scientific findings. To address this, we propose a new Additive Multi-Index Gaussian process (AdMIn-GP) model, which leverages a flexible additive structure on low-dimensional embeddings of the parameter space. This is guided by prior scientific knowledge that the QGP is dominated by multiple distinct physical phenomena (i.e., multiphysics), each involving a small number of latent parameters. The AdMIn-GP models for such embedded structures within a flexible Bayesian nonparametric framework, which facilitates efficient model fitting via a carefully constructed variational inference approach with inducing points. We show the effectiveness of the AdMIn-GP via a suite of numerical experiments and our QGP application, where we demonstrate considerably improved surrogate modeling performance over existing models.

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  1. The BdryMat\'ern GP: Reliable incorporation of boundary information on irregular domains for Gaussian process modeling

    stat.ME 2025-07 conditional novelty 6.0 of 10

    A new Gaussian process kernel, derived from a stochastic PDE with boundary conditions, enforces Dirichlet, Neumann, or Robin boundaries on irregular domains with smoothness control and provable approximation error.

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