DTIC-AD-P013655
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Large Eddy Simulation of Supersonic Compression Corner Using ENO Scheme
A Large Eddy Simulation of a 250 compression corner at M 2.88 and Red 2 x 104 is performed using an Essentially Non Oscillatory (ENO) scheme. The Favre filtered compressible Navier-Stokes equations are solved using a Monotone Integrated Large Eddy Simulation (MILES) technique on an unstructured grid of tetrahedral cells. The mean flow variables and turbulent shear stress at the incoming flow are in good agreement with experiment and DNS. The separation length scaled by the characteristic scale [27, 31] shows agreement with the experiment. No pronounced pres- sure plateau is observed compared with experiment at higher Reynolds number. 2. Introduction Supersonic flow over a compression corner is a classic problem embody- ing all the difficulties of viscous/inviscid interactions, compressibility and turbulence. A full understanding of this configuration is important for ef- ficient aerodynamic and propulsion design. An extensive effort [1, 3, 4, 6, 7, 8, 10, 11, 15, 16, 17, 18, 20, 21, 22, 24, 25, 26, 27, 29, 30, 31, 32] been focused on the study of this flow. However, traditional RANS meth-
ods have not accurately predicted the heat transfer and skin friction coeffi- cient[3, 4, 10, 18, 29, 30] in cases with large flow separation. In addition, the scaled seperation length proposed in [27, 31] shows a significant deviation from the experimental range in Fig. I. A Very Large Eddy Simulation by Hunt [11] for a 240 Mach 2.8 compression corner at Red = 106 revealed that the size of the separation bubble correlates strongly with the shock wave position. A DNS of 180 Mach 3 compression corner at Reo = 1685 implemented by Adams [I] indicated the effect of compressibility on the tur- bulence structure in the interaction area. Rizzetta et al. [16, 17] performed a DNS and LES of 180 compression corner and made full comparison with DNS results by Adams [1]. This paper implements an ENO scheme for a 250 compression corner at Mach 2.88 and Re5 = 2 x 104 to assess the capability of LES to accurately predict the turbulence characteristics.
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