Latest · arXiv preprint · 2026
Approaching the optimal closure: equivariance, inductive bias, and Reynolds-number generalization in data-driven LES
What do symmetry constraints buy a neural turbulence closure? The same accuracy floor with 25× fewer parameters, and one missing input for Reynolds-number generalization.
Cite this work · BibTeX
@misc{agdesteinApproachingOptimalClosure2026,
title = {Approaching the Optimal Closure: Equivariance, Inductive Bias, and {{Reynolds-number}} Generalization in Data-Driven {{LES}}},
author = {Agdestein, Syver D{\o}ving and Sanderse, Benjamin},
year = 2026,
month = jul,
number = {arXiv:2603.05325},
eprint = {2603.05325},
primaryclass = {math.NA},
publisher = {arXiv},
archiveprefix = {arXiv},
doi = {10.48550/arXiv.2603.05325},
}