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Pretest Computational Assessment of Boundary Layer Transition in the NASA Juncture Flow Model with an NACA 0015-Based WingThe first two phases of the NASA Juncture Flow experiment were carried out on a DLR-F6 swept-wing model and were designed to provide “CFD validation-quality” data toward the assessment and improvement of existing CFD turbulence models in predicting onset and extent of three-dimensional separated flow near the wing-juncture trailing-edge region. The next phase of experiments will involve an NACA 0015-based swept wing, as prior risk reduction experiments had indicated that this wing shape resulted in reduced separation near the juncture region than the DLR-F6 wing, thus providing a better option to evaluate the ability of CFD models to predict incipient turbulent separation. The NACA 0015 measurements will also include IR thermography to infer the variation of transition front with respect to an increasing angle of attack. The primary objective of this work is to computationally make a preliminary assessment of the transition front on both surfaces of the NACA 0015 wing at a crank-chord-based Reynolds number of 2.4 x 106 for four different angles of attack, (0°, 2.5°, 5°, and 7.5°) and to determine the dominant mechanisms responsible for transition. This assessment includes both RANS-based transition models from NASA’s OVERFLOW 2.3b flow solver and linear parabolized stability equations (PSE) stability analysis based on the Langley Stability and Transition Analysis code, LASTRAC. Linear PSE results indicate that the upper surface of the wing is dominated by Tollmien- Schlichting (TS) instabilities, and that the laminar flow region shrinks from about 50% chord to a very small region just downstream of the attachment line as the angle of attack is increased from 0° to 7.5°. Consequently, the transition fronts predicted by the Spalart- Allmaras-based amplification factor transport (AFT-2017b) equation model (which accounts for the TS instabilities alone) and the Menter’s shear-stress transport equation (SST2003)- based Langtry-Menter transition model with ability to account for both TS and crossflow effects (LM2015) compare well with those predicted using linear PSE. On the lower surface of the wing, stationary crossflow (CF) instabilities begin to appear on the inboard portion of the wing in addition to the TS-instabilities for the larger angles of attack (5° and 7.5°), further reducing the laminar flow extent within the inboard region. The LM2015 model that accounts for CF effects is able to replicate this trend but appears to predict a slightly earlier transition. The outcome of this effort will inform the experiment and, when the actual experimental data become available, provide further opportunity to assess and improve the various transition models.
Document ID
20210017368
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
June 11, 2021
Publication Date
July 28, 2021
Publication Information
Publication: AIAA AVIATION 2021 Forum
Publisher: American Institute of Aeronautics and Astronautics
e-ISBN: 9781624106101
Subject Category
Fluid Mechanics and Thermodynamics
Report/Patent Number
AIAA-2021-2502
Meeting Information
Meeting: AIAA AVIATION Forum and Exposition
Location: Virtual
Country: US
Start Date: August 2, 2021
End Date: August 6, 2021
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
NACA 0015
Laminar turbulent transition
Lift coefficient
Natural laminar flow
Reynolds Averaged Navier Stokes
Trailing edges
Transition modeling
Computational fluid dynamics
Parabolized stability equations
Turbulence models
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