Multifidelity Modeling
Overview
Multifidelity modeling uses data or simulations at several levels of cost and accuracy—for example, coarse-mesh computational fluid dynamics, reduced-order models, and laboratory measurements—to learn predictions or infer parameters with fewer expensive evaluations. Common approaches include Gaussian-process co-kriging and discrepancy models, neural transfer or residual correction, and adaptive sampling for surrogate modeling, Bayesian optimization, and simulation-based inference. Applications span partial differential equations, materials and chemistry, and engineering design, where high-fidelity data are often limited. The main challenge is deciding when low-fidelity information helps: fidelity gaps can be biased or regime-dependent, uncertainty must remain calibrated, and adding fidelity levels may not justify their cost.
Latest papers
36 papers1 paper in the last four weeks, down 67% on the four weeks before. 0.0% of all new papers.