An adjoint-based Bayesian approach for data assimilation and uncertainty quantification in Reynolds-Averaged Navier-Stokes modeling episode artwork

EPISODE · Jul 8, 2026 · 1H 4M

An adjoint-based Bayesian approach for data assimilation and uncertainty quantification in Reynolds-Averaged Navier-Stokes modeling

from Lille.Pod · host Brice Artur

Vincent Mons, ONERA Meudon (France),[email protected] Thursday, June 25th (2026), 16:30 Paris Time, LMFL  Abstract : Turbulence modeling is an essential tool to obtain affordable predictions of complex flows. In particular, Reynolds-Averaged Navier-Stokes (RANS) modeling may be considered to obtain mean-flow predictions at low computational cost. However, deficiencies in turbulence modeling may alter the fidelity of RANS predictions, motivating the consideration of data-assimilation techniques to enhance such predictions based on reference data. In this presentation, we discuss an adjoint-based Bayesian approach that not only provides improved mean-flow predictions from limited data, but also quantifies the associated uncertainties. The present approach is designed to rigorously deal with non-parametric modeling deficiencies, namely to infer spatially-dependent corrective terms, and relies on a high-order adjoint technique to accurately predict posterior statistics at an affordable computational cost. The potentialities of this approach are illustrated considering two turbulent flows: the flow in a converging-diverging channel and the one past a near-stall airfoil. In both cases, it is shown that, relying on a limited number of pointwise data, significant improvements in the RANS-based mean-flow predictions are obtained along with correct estimations of the remaining reconstruction errors.   Durée: 01:04:32

Episode metadata supplied by the publisher feed · Published Jul 8, 2026

Embed this episode

NOW PLAYING

An adjoint-based Bayesian approach for data assimilation and uncertainty quantification in Reynolds-Averaged Navier-Stokes modeling

0:00 1:04:32

No transcript for this episode yet

We transcribe on demand. Request one and we'll notify you when it's ready — usually under 10 minutes.

No similar episodes found.

No similar podcasts found.

Frequently Asked Questions

How long is this episode of Lille.Pod?

This episode is 1 hour and 4 minutes long.

When was this Lille.Pod episode published?

This episode was published on July 8, 2026.

Can I download this Lille.Pod episode?

Yes. Use the download control on the episode player to save the publisher-provided media file.
URL copied to clipboard!