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Transition Analysis for the CRM-NLF Wind Tunnel Configuration using Transport Equation Models and Linear Stability CorrelationsTransition models based on auxiliary transport equations augmenting the Reynolds-averaged Navier-Stokes (RANS) framework rely upon transition correlations that were derived from a limited number of low-speed experiments. Furthermore, these models often account for only a subset of the relevant transition mechanisms and/or cannot accurately predict the sensitivity of those mechanisms to the changes in significant flow parameters. A preceding investigation had targeted the assessment of the transport-equation-based transition models in NASA's OVERFLOW 2.3b solver, namely, the amplification factor transport (AFT-2017b) equation model coupled with the Spalart-Allmaras RANS model and the Langtry-Menter transition models (LM2009 without crossflow effects and LM2015 including the modeling of crossflow transition) implemented with Menter’s shear-stress transport equation (SST2003) RANS model. Comparisons with recent measurements at transonic freestream conditions on the Common Research Model with Natural Laminar Flow (CRM-NLF) reinforced our earlier finding that all three of the above models significantly underpredict the reported extent of the laminar flow region over the entire span of the wing, regardless of the dominant instability mechanism(s) underlying the onset of the transition process. The underprediction of the laminar flow extent was attributed to the failure of the above models in accounting for the stabilizing effect of compressibility on the amplification of Tollmien-Schlichting instabilities. Based on previous linear stability studies related to compressibility effects, the present work proposes modifications to the two classes of transition models that reduce to the original form of each model at low subsonic speeds and do not require any nonlocal flow information or additional transport equation(s). The modifications are shown to significantly improve the predicted laminar extent of the flow and compare well against the data from the CRM-NLF experiment. Additionally, a previous assessment of transition prediction based on the dual, nonparallel N-factor method in conjunction with linear parabolized stability equations (PSE) is extended to additional angles of attack to provide the first comprehensive assessment of transition models based on nonparallel disturbance amplification over the CRM-NLF. In general, the transition criterion based on the dual, nonparallel N-factor method with NTS = NCF = 6 is reasonably successful at correlating with the measured transition fronts at ReMAC = 15 million for all angles of attack investigated herein and provides additional validation of the improved predictions from the compressibility-corrected transition models.
Document ID
20210024414
Acquisition Source
Langley Research Center
Document Type
Conference Paper
Authors
Balaji Shankar Venkatachari ORCID
(National Institute of Aerospace Hampton, Virginia, United States)
Pedro Paredes ORCID
(National Institute of Aerospace Hampton, Virginia, United States)
Meelan Choudhari ORCID
(Langley Research Center Hampton, Virginia, United States)
Fei Li
(Langley Research Center Hampton, Virginia, United States)
Chau-Lyan Chang ORCID
(Langley Research Center Hampton, Virginia, United States)
Date Acquired
November 16, 2021
Publication Date
December 29, 2021
Publication Information
Publication: AIAA SCITECH 2022 Forum
Publisher: American Institute of Aeronautics and Astronautics
e-ISBN: 9781624106316
Subject Category
Fluid Mechanics and Thermodynamics
Report/Patent Number
AIAA-2022-1542
Meeting Information
Meeting: AIAA SciTech Forum and Exposition
Location: San Diego, CA
Country: US
Start Date: January 3, 2022
End Date: January 7, 2022
Sponsors: American Institute of Aeronautics and Astronautics
Funding Number(s)
WBS: 109492.02.07.09.01
Distribution Limits
Public
Copyright
Public Use Permitted.
Technical Review
Single Expert
Keywords
CFD modeling
Boundary layer transition
Wind tunnel models
Compressibility
Freestream conditions
Reynolds Averaged Navier Stokes
Parabolized stability equations
Natural laminar flow
Lift coefficient
Compressibility effect
Supersonic speed
Shear stress
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