On the limiters of two-equation turbulence models

References

• Behnia, M , Parneix, S , and Durbin, PA , 1996. "Simulation of jet impingement heat transfer with the k−ϵ−ν2 model". In: Annual Research Briefs 1996. Stanford, California. 1996. pp. 3–16, [, www http://ctr.stanford.edu/ResBriefs96/behnia.ps.z, ].
   Google Scholar
• Behnia, M , Parneix, S , and Durbin, PA , 1998. Prediction of heat transfer in an axisymmetric turbulent jet impinging on a flat plate, Int. J. Heat Mass Trans. 41 (12) (1998), pp. 1845–1855.
   Web of Science ®Google Scholar
• Durbin, PA , 1996. On the stagnation point anomaly, Int. J. Heat Fluid Fl. 17 (1) (1996), pp. 89–90.
   Web of Science ®Google Scholar
• Durbin, PA , and Pettersson Reif, BA , 2001. "Statistical theory and modeling for turbulent flows". In: John-Wiley & Sons. New York, NY. 2001. pp. 136–138.
   Google Scholar
• Herrin, JL , and Dutton, JC , 1991. "An experimental investigation of the supersonic axisymmetric base flow behind a clindrical afterbody". In: University of Illinois. Urbana-Champaiga, UILU 91-4004, Urbana, IL. 1991.
   Google Scholar
• Ilinca, F , and Pelletier, D , 1998. Positivity preservation and adaptive solution for the k−ϵ model of turbulence, AIAA J. 36 (1) (1998), pp. 44–50.
   Google Scholar
• Jacon, F., Knight, D. 1994 “A Navier–Stokes algorithm for turbulent flows using an unstructured grid and flux differencing splitting”, AIAA Paper 94-2293..
   Google Scholar
• Kim, MH , and Park, SO , 1998. Supersonic base flow predictions using second-moment closure models of turbulence, CFD J. 6 (4) (1998), pp. 561–576.
   Google Scholar
• Kral, LD , Mani, M , and Ladd, JA , 1996. Application of turbulence models for aerodynamic and propulsion flowfields, AIAA J. 34 (11) (1996), pp. 2291–2298.
   Google Scholar
• Launder, BE , and Sharma, BI , 1974. Application of the energy dissipation model of turbulence to the calculation of flow near a spinning disc, Lett. Heat Mass Trans. 1 (2) (1974), pp. 131–138.
   Google Scholar
• Lee, CH , and Park, SO , 2002. Computations of hypersonic flows over blunt body using a modified low-diffusion flux-splitting scheme, CFD J. 10 (4) (2002), pp. 490–500.
   Google Scholar
• Liu, F , and Zheng, X , 1996. A strongly coupled time-marching method for solving the Navier–Stokes and k−ω turbulence model equations with multigrid, J. Comput. Phys. 128 (1996), pp. 289–300.
   Web of Science ®Google Scholar
• Luo, H., Baum, J., Lohner, R. (1997) “Computation of compressible flows using a two-equation turbulence model on unstructured grids”, AIAA Paper 97-0430..
   Google Scholar
• Medic, G , and Durbin, PA , 2002. Toward improved prediction of heat transfer on turbine blades, ASME J. Turbomach. 124 (2002), pp. 187–192.
   Web of Science ®Google Scholar
• Menter F.R. 1993 “Zonal two-equation k−ω models for aerodynamics flow”, AIAA Paper 93-2906..
   Google Scholar
• Moore, J.G., Moore, J. (1999) “Realizability in two-equation turbulence models”, AIAA Paper 99-3779..
   Google Scholar
• Shur M., Strelets, M., Zaikov, L., Gulyaev, A., Kozlov, V., Secundov, A. 1995 “Comparative testing of one- and two-equation turbulence models for flows with separation and reattachment”, AIAA Paper 95-0863..
   Google Scholar
• Smits, AJ , and Muck, KC , 1987. Experimental study of three shock wave/turbulent boundary layer interactions, J. Fluid Mech. 182 (1987), pp. 291–314.
   Web of Science ®Google Scholar
• Thivet, F. 2002 “Lessons learned from RANS simulations of shock-wave/boundary-layer interactions”, AIAA Paper 2002-0583..
   Google Scholar
• Thivet, F , Knight, DD , Zheltovodov, AA , and Maksimov, AI , 2001. Insights in turbulence modeling for crossing-shock-wave/boundary-layer interactions, AIAA J. 39 (6) (2001), pp. 985–995.
   Google Scholar
• Wilcox, DC , 1998. Turbulence Modeling for CFD. La Canada, CA. 1998, 2nd Ed..
   Google Scholar
• Yoon, BK , Chung, MK , and Park, SO , 1997. Comparisons between low Reynolds number two-equation models for computation of a shockwave-turbulent-boundary layer interaction, The Aeronaut. J. 101 (1007) (1997), pp. 335–345.
   Web of Science ®Google Scholar
• Zheng, X , and Liu, F , Staggered upwind method for solving Navier–Stokes and k−ω turbulence model equations, AIAA J., 1995 33 (6), pp. 991–998.
   Google Scholar