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Isolating curvature effects in computing wall-bounded turbulent flows

✍ Scribed by Christopher L. Rumsey; Thomas B. Gatski; W. Kyle Anderson; Eric J. Nielsen


Publisher
Elsevier Science
Year
2001
Tongue
English
Weight
361 KB
Volume
22
Category
Article
ISSN
0142-727X

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✦ Synopsis


An adjoint optimization method is utilized to design an inviscid outer wall shape required for a turbulent ¯ow ®eld solution of the So±Mellor convex curved wall experiment using the Navier±Stokes equations. The associated cost function is the desired pressure distribution on the inner wall. Using this optimized wall shape with a Navier±Stokes method, the abilities of various turbulence models to simulate the eects of curvature without the complicating factor of streamwise pressure gradient are evaluated. The oneequation Spalart±Allmaras (SA) turbulence model overpredicts eddy viscosity, and its boundary layer pro®les are too full. A curvature-corrected version of this model improves results, which are sensitive to the choice of a particular constant. An explicit algebraic stress model does a reasonable job predicting this ¯ow ®eld. However, results can be slightly improved by modifying the assumption on anisotropy equilibrium in the model's derivation. The resulting curvature-corrected explicit algebraic stress model (EASM) possesses no heuristic functions or additional constants. It slightly lowers the computed skin friction coecient and the turbulent stress levels for this case, in better agreement with experiment. The eect on computed velocity pro®les is minimal.


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