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New Hilbert Space Gaussian Process method speeds up sequential design

Researchers have developed a new Hilbert space Gaussian process approximation to improve sequential design in expensive simulation experiments. This novel approach allows for closed-form evaluation of the integrated mean squared error acquisition function, which was previously a computational bottleneck. The method demonstrates significantly reduced prediction error and faster computation times compared to existing benchmarks, offering a more accurate and efficient solution for Gaussian process-based sequential design. AI

IMPACT Introduces a more efficient and accurate method for Gaussian process-based sequential design, potentially impacting simulation experiments and optimization tasks.

RANK_REASON This is a research paper detailing a novel approximation method for Gaussian processes.

Read on arXiv stat.ML →

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New Hilbert Space Gaussian Process method speeds up sequential design

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This is a research paper detailing a novel approximation method for Gaussian processes.
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COVERAGE [1]

  1. arXiv stat.ML TIER_1 English(EN) · Cheng Li ·

    Fast and Provably Accurate Sequential Designs using Hilbert Space Gaussian Processes

    Gaussian processes are widely used for accurate emulation of unknown surfaces in sequential design of expensive simulation experiments. Integrated mean squared error (IMSE) is an effective acquisition function for sequential designs based on Gaussian processes. However, existing …