Interface Reconstruction Using Gaussian Processes for Volume of Fluid Methods
ORAL
Abstract
We present a novel framework for reconstructing material interfaces on a local stencil
using Gaussian process (GP) modeling. Interface-capturing methods, like the volume-of-
fluid method, track interfaces between fluid components by evolving the volume fraction
of components and advecting component volumes between computational cells, making
accurate reconstruction of the material interfaces on each cell crucial to the success of the
method. The nonparametric nature of GP regression naturally allows for efficient
reconstruction of interfaces on arbitrary stencils in any geometry using precomputed
weights. We demonstrate that GP-based reconstructions significantly outperform finite-
difference least-squares approaches, such as the Youngs method1, without the need for
costly iterations.
using Gaussian process (GP) modeling. Interface-capturing methods, like the volume-of-
fluid method, track interfaces between fluid components by evolving the volume fraction
of components and advecting component volumes between computational cells, making
accurate reconstruction of the material interfaces on each cell crucial to the success of the
method. The nonparametric nature of GP regression naturally allows for efficient
reconstruction of interfaces on arbitrary stencils in any geometry using precomputed
weights. We demonstrate that GP-based reconstructions significantly outperform finite-
difference least-squares approaches, such as the Youngs method1, without the need for
costly iterations.
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Presenters
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Adam Reyes
University of Rochester
Authors
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Adam Reyes
University of Rochester
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Marissa B Adams
University of Rochester
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Abigail Armstrong
University of Rochester
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Kasper Moczulski
University of Rochester, Univ of Rochester
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Pericles S Farmakis
University of Rochester, Lab for Laser Energetics, Laboratory for Laser Energetics, University of Rochester
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Eddie C Hanson
University of Rochester
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Yingchao Lu
University of Rochester
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David Michta
University of Rochester
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Petros Tzeferacos
University of Rochester, Univ of Rochester