Large Wing Model

Fuente: arXiv
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Autori principali: Lee, Howon, Seshadri, Pranay, Rauleder, Juergen
Natura: Preprint
Pubblicazione: 2025
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author Lee, Howon
Seshadri, Pranay
Rauleder, Juergen
author_facet Lee, Howon
Seshadri, Pranay
Rauleder, Juergen
contents Developing a generalized aerodynamics prediction machine learning model for finite wings with different airfoil sections is challenging due to the vast parameter space and a relative scarcity of available data. This paper presents the Large Wing Model (LWM), a probabilistic machine learning model designed to predict pressure coefficient ($C_p$) distributions using a small, strictly experimental data set. From its uncertainty-aware $C_p$ predictions, the sectional and total wing lift coefficients ($c_l$, $C_L$) and their confidence intervals are calculated. The LWM features a modified deep kernel learning architecture, building a Gaussian Process model in a 15-dimensional space formed by 14 latent variables and the wing spanwise dimension. It is trained on an open-source database of wind tunnel measurements developed for this work. The Bayesian approach ingests uncertainties associated with experimental measurements and data digitization into the model. The model demonstrates satisfactory extrapolation abilities, enabling predictions on wings with new airfoil sections via the physics-driven prior formed from two-dimensional $C_p$ predicted by the Large Airfoil Model. The model accuracy is assessed for three test cases, rectangular wings with varying airfoil sections and operating conditions. For all test cases, the model performed well; the error in $C_L$ did not exceed 1.7\%. The model effectively captures three-dimensional effects such as those induced by wing tip vortices. Furthermore, constraining the posterior predictive space based on known probabilistic descriptions of lift improves the accuracy of the $C_p$ predictions. As a computationally efficient wing $C_p$ prediction model, the LWM facilitates the rapid exploration of the wing design space.
format Preprint
id arxiv_https___arxiv_org_abs_2508_11827
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Large Wing Model
Lee, Howon
Seshadri, Pranay
Rauleder, Juergen
Fluid Dynamics
Developing a generalized aerodynamics prediction machine learning model for finite wings with different airfoil sections is challenging due to the vast parameter space and a relative scarcity of available data. This paper presents the Large Wing Model (LWM), a probabilistic machine learning model designed to predict pressure coefficient ($C_p$) distributions using a small, strictly experimental data set. From its uncertainty-aware $C_p$ predictions, the sectional and total wing lift coefficients ($c_l$, $C_L$) and their confidence intervals are calculated. The LWM features a modified deep kernel learning architecture, building a Gaussian Process model in a 15-dimensional space formed by 14 latent variables and the wing spanwise dimension. It is trained on an open-source database of wind tunnel measurements developed for this work. The Bayesian approach ingests uncertainties associated with experimental measurements and data digitization into the model. The model demonstrates satisfactory extrapolation abilities, enabling predictions on wings with new airfoil sections via the physics-driven prior formed from two-dimensional $C_p$ predicted by the Large Airfoil Model. The model accuracy is assessed for three test cases, rectangular wings with varying airfoil sections and operating conditions. For all test cases, the model performed well; the error in $C_L$ did not exceed 1.7\%. The model effectively captures three-dimensional effects such as those induced by wing tip vortices. Furthermore, constraining the posterior predictive space based on known probabilistic descriptions of lift improves the accuracy of the $C_p$ predictions. As a computationally efficient wing $C_p$ prediction model, the LWM facilitates the rapid exploration of the wing design space.
title Large Wing Model
topic Fluid Dynamics
url https://arxiv.org/abs/2508.11827