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Review of multi-fidelity models
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Multi-fidelity models provide a framework for integrating computational models of varying complexity, allowing for accurate predictions while optimizing computational resources. These models are especially beneficial when acquiring high-accuracy data is costly or computationally intensive. This review offers a comprehensive analysis of multi-fidelity models, focusing on their applications in scientific and engineering fields, particularly in optimization and uncertainty quantification. It classifies publications on multi-fidelity modeling according to several criteria, including application area, surrogate model selection, types of fidelity, combination methods and year of publication. The study investigates techniques for combining different fidelity levels, with an emphasis on multi-fidelity surrogate models. This work discusses reproducibility, open-sourcing methodologies and benchmarking procedures to promote transparency. The manuscript also includes educational toy problems to enhance understanding. Additionally, this paper outlines best practices for presenting multi-fidelity-related savings in a standardized, succinct and yet thorough manner. The review concludes by examining current trends in multi-fidelity modeling, including emerging techniques, recent advancements, and promising research directions.
Forward citations
Cited by 3 Pith papers
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Multifidelity-Augmented Gaussian Process Inputs for Surrogate Modeling from Scarce Data
Augmenting a high-fidelity GP's inputs with predictions from all low-fidelity surrogates improves accuracy and cuts cost versus cokriging and autoregressive multifidelity GPs on scarce-data problems.
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Multiport Analytical Pixel Electromagnetic Simulator (MAPES) for AI-assisted RFIC and Microwave Circuit Design
MAPES predicts S-parameters of arbitrary pixel-based microwave/RFIC layouts from one precomputed multiport impedance matrix and a pixel-to-load mapping, achieving 600–2000× per-evaluation speedup over CST with mean S-...
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Multi-fidelity Bayesian Data-Driven Design of Energy Absorbing Spinodoid Cellular Structures
Multi-fidelity Bayesian optimization improves the best-found energy absorption of spinodoid cellular structures by up to 11% compared to single-fidelity Bayesian optimization under an equal computational budget.
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