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|Title: ||Simulation of receptivity and induced transition from discrete roughness elements|
|Authors: ||Mistry, Vinan I.|
Page, Page, Gary J.
McGuirk, James J.
|Keywords: ||Large Eddy Simulation|
Discrete roughness elements
|Issue Date: ||2015|
|Publisher: ||© Springer Science+Business Media|
|Citation: ||MISTRY, V.I., PAGE, G.J. and MCGUIRK, J.J., 2015. Simulation of receptivity and induced transition from discrete roughness elements. Flow, Turbulence and Combustion, 95 (2), pp. 301-334.|
|Abstract: ||Dordrecht Simulations have been carried out to predict the receptivity and growth of crossflow vortices created by Discrete Roughness Elements (DREs) The final transition to turbulence has also been examined, including the effect of DRE spacing and freestream turbulence. Measurements by Hunt and Saric (2011) of perturbation mode shape at various locations were used to validate the code in particular for the receptivity region. The WALE sub-grid stress (SGS) model was adopted for application to transitional flows, since it allows the SGS viscosity to vanish in laminar regions and in the innermost region of the boundary layer when transition begins. Simulations were carried out for two spanwise wavelengths: λ= 12mm (critical) and λ= 6mm (control) and for roughness heights (k) from 12 μm to 42 μm. The base flow considered was an ASU (67)-0315 aerofoil with 45 <sup>0</sup> sweep at -2.9 <sup>0</sup> incidence and with onset flow at a chord-based Reynolds number Re <inf>c</inf>= 2.4x10 <sup>6</sup>. For λ= 12mm results showed, in accord with the experimental data, that the disturbance amplitude growth rate was linear for k = 12 μm and 24 μm, but the growth rate was decreased for k = 36 μm Receptivity to λ= 6mm roughness showed equally good agreement with experiments, indicating that this mode disappeared after a short distance to be replaced by a critical wavelength mode. Analysis of the development of modal disturbance amplitudes with downstream distance showed regions of linear, non-linear, saturation, and secondary instability behaviour. Examination of breakdown to turbulence revealed two possible routes: the first was 2D-like transition (probably Tollmien-Schlichting waves even in the presence of crossflow vortices) when transition occurred beyond the pressure minimum; the second was a classical crossflow vortex secondary instability, leading to the formation of a turbulent wedge.|
|Description: ||The final publication is available at Springer via http://dx.doi.org/10.1007/s10494-015-9636-y|
|Sponsor: ||The authors would like to thank the Flight Physics Department at Airbus (Filton) for
provision of supercomputer time and financial support of the project. The work was funded by UK EPSRC
Grant GT/T11295. In addition some simulations have been carried out using HPC Midlands, which is funded
by UK EPSRC Grant EP/K000063/1.|
|Version: ||Accepted for publication|
|Publisher Link: ||http://dx.doi.org/10.1007/s10494-015-9636-y|
|Appears in Collections:||Published Articles (Aeronautical and Automotive Engineering)|
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