UFR 3-33 References

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References

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• Breuer, M., De Nayer, G., Münsch, M., Gallinger, T., Wüchner, R., 2012. Fluid-structure interaction using a partitioned semi-implicit predictor-corrector coupling scheme for the application of large-eddy simulation. Journal of Fluids and Structures 29, 107-130.

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• Counihan, J., 1975. Adiabatic atmospheric boundary layers: A review and analysis of data from the period 1880-1972. Atmospheric Environment (1967) 9 (10), 871-905.

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• Durst, F., Schäfer, M., 1996. A parallel block-structured multigrid method for the prediction of incompressible flows. Int. Journal for Numerical Methods in Fluids 22 (6), 549-565.

• Durst, F., Schäfer, M., Wechsler, K., 1996. Efficient simulation of incompressible viscous flows on parallel computers. In: E.H. Hirschel (ed.) Flow Simulation with High-Performance Computers II, Notes on Numerical Fluid Mechanics, vol. 52 (1), pp. 87-101. Vieweg.

• Ferziger, J.H., Peric, M., 2002. Computational Methods for Fluid Dynamics, third edn. Springer Berlin.

• Garcia-Villalba, M., Li, N., Rodi, W., Leschziner, M.A., 2009. Large-eddy simulation of separated flow over a three-dimensional axisymmetric hill. Journal of Fluid Mechanics 627, 55-96.

• Germano, M., Piomelli, U., Moin, P., Cabot, W.H., 1991. A dynamic subgrid-scale eddy viscosity model. Physics of Fluids A 3, 1760-1765.

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• Kharoua, N., Khezzar, L., 2013. Large-eddy simulation study of turbulent flow around smooth and rough domes. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science 227 (12), 2686-2700.

• Khosla, P.K., Rubin, S.G., 1974. A diagonally dominant second-order accurate implicit scheme. Computers & Fluids 2 (2), 207-209.

• Kim, W.W., Menon, S., 1997. Application of the localized dynamic subgrid-scale model to turbulent wall-bounded flows. AIAA Paper No. AIAA-97-0210.

• Klein, M., Sadiki, A., Janicka, J., 2003. A digital filter based generation of inflow data for spatially-developing direct numerical or large-eddy simulations. Journal of Computational Physics 186, 652-665.

• Knupp, P.M., 2003. Algebraic mesh quality metrics for unstructured initial meshes. Finite Elements in Analysis and Design 39, 217-241.

• Lawson, T.V., 1968. Methods of producing velocity profiles in wind tunnels. Atmospheric Environment (1967) 2 (1), 73-76.

• Lilly, D.K., 1992. A proposed modification of the Germano subgrid-scale closure method. Physics of Fluids A 4, 633-635.

• Maher, F.J., 1965. Wind loads on basic dome shapes. Journal of the Structural Division 91 (3), 219-228.

• Manhart, M., 1998. Vortex shedding from a hemisphere in a turbulent boundary layer. Theoretical and Computational Fluid Dynamics 12 (1), 1-28.

• Martinuzzi, R., Tropea, C., 1993. The flow around surface-mounted, prismatic obstacles placed in a fully developed channel flow. Journal of Fluids Engineering 115 (1), 85-92.

• Meroney, R.N., Letchford, C.W., Sarkar, P.P., 2002. Comparison of numerical and wind tunnel simulation of wind loads on smooth, rough and dual domes immersed in a boundary layer. Wind and Structures 5 (2-4), 347-358.

• Nicoud, F., Ducros, F., 1999. Subgrid-scale stress modelling based on the square of the velocity gradient tensor. Flow, Turbulence and Combustion 62 (3), 183-200.

• Okamoto, S., Sunabashiri, Y., 1992. Vortex shedding from a circular cylinder of finite length placed on a ground plane. Journal of Fluids Engineering 114 (4), 512-521.

• Pattenden, R.J., Turnock, S.R., Zhang, X., 2005. Measurements of the flow over a low-aspect-ratio cylinder mounted on a ground plane. Experiments in Fluids 39 (1), 10-21.

• Piomelli, U., Chasnov, J.R., 1996. Large-eddy simulations: Theory and applications. In: M. Hallbäck, D. Henningson, A. Johansson, P. Alfredson (eds.) Turbulence and Transition Modeling, pp. 269-331. Kluwer.

• Rhie, C.M., Chow, W.L., 1983. Numerical study of the turbulent flow past an airfoil with trailing-edge separation. AIAA Journal 21 (11), 1525-1532.

• Sakamoto, H., Arie, M., 1983. Vortex shedding from a rectangular prism and a circular cylinder placed vertically in a turbulent boundary layer. Journal of Fluid Mechanics 126, 147-165.

• Savory, E., Toy, N., 1986. Hemisphere and hemisphere-cylinders in turbulent boundary layers. Journal of Wind Engineering and Industrial Aerodynamics 23, 345-364.

• Savory, E., Toy, N., 1988. The separated shear layers associated with hemispherical bodies in turbulent boundary layers. Journal of Wind Engineering and Industrial Aerodynamics 28 (1), 291-300.

• Scheit, C., Nusser, K., Hager, G., Becker, S., Zeiser, T., Wellein, G., 2014. Optimizing the FASTEST-3D CFD code for massive parallelism. In: 26th Int. Conf. on Comp. Fluid Dynamics, ParCFD 2014. Norway, Trondheim.

• Schlatter, P., Orlu, R., Li, Q., Brethouwer, G., Fransson, J.H.M., Johansson, A.V., Alfredsson, P.H., Henningson, D.S., 2009. Turbulent boundary layers up to $Re_{\theta }=2500$ studied through simulation and experiment. Physics of Fluids 21 (5), 51,702.

• Schmidt, S., Breuer, M., 2015. Extended synthetic turbulence inflow generator within a hybrid LES-URANS methodology for the prediction of non-equilibrium wall-bounded flows. Flow, Turbulence and Combustion 95 (4), 669-707.

• Schmidt, S., Breuer, M., 2016. Application and extension of a synthetic turbulence inflow generator within a hybrid LES-URANS methodology. In: J. Fröhlich, H. Kuerten, B.J. Geurts, V. Armenio (eds.) ERCOFTAC Series, Direct and Large-Eddy Simulation X, 10th Int. ERCOFTAC Workshop on Direct and Large-Eddy Simulation: DLES-10, Limassol, Cyprus, May 27-29, 2015. Springer Science+Business Media B.V. To appear

• Schmidt, S., Breuer, M., 2016. Source term based synthetic turbulence inflow generator for eddy–resolving predictions of an airfoil flow including a laminar separation bubble. in preparation.

• Sergent, E., 2002. Vers une méthodologie de couplage entre la simulation des grandes échelles et les modèles statistiques. Ph.D. thesis, Ecully, Ecole Centrale de Lyon.

• Simpson, R.L., Long, C.H., Byun, G., 2002. Study of vortical separation from an axisymmetric hill. International Journal of Heat and Fluid Flow 23 (5), 582-591.

• Smagorinsky, J., 1963: General circulation experiments with the primitive equations I: The basic experiment. Monthly Weather Review 91 (3), 99-165.

• Spalart, P.R., Allmaras, S.R., 1992. A one-equation turbulence model for aerodynamic flows. AIAA Journal 94, 92-439.

• Tamai, N., Asaeda, T., Tanaka, N., 1987. Vortex structures around a hemispheric hump. Boundary-Layer Meteorology 39 (3), 301-314.

• Tamura, T., Kuwahara, K., Suzuki, M., 1990. Numerical study of wind pressures on a domed roof and near wake flows. Journal of Wind Engineering and Industrial Aerodynamics 36, 1001-1010.

• Taniguchi, S., Sakamoto, H., Kiya, M., Arie, M.,1982. Time-averaged aerodynamic forces acting on a hemisphere immersed in a turbulent boundary. Journal of Wind Engineering and Industrial Aerodynamics 9 (3), 257-273.

• Tavakol, M.M., Abouali, O., Yaghoubi, M., 2015. Large eddy simulation of turbulent flow around a wall mounted hemisphere. Applied Mathematical Modelling 39 (13), 3596-3618.

• Tavakol, M.M., Yaghoubi, M., Masoudi~Motlagh, M., 2010. Air flow aerodynamic on a wall-mounted hemisphere for various turbulent boundary layers. Experimental Thermal and Fluid Science 34 (5), 538-553.

• Taylor, T.J., 1992. Wind pressures on a hemispherical dome. Journal of Wind Engineering and Industrial Aerodynamics 40 (2), 199-213.

• Toy, N., Moss, W.D., Savory, E., 1983. Wind tunnel studies on a dome in turbulent boundary layers. Journal of Wind Engineering and Industrial Aerodynamics 11 (1), 201-212.

• Wilcox, D.C., 1998. Turbulence Modeling for CFD, second edn. DCW Industries, Inc., La Canada CA.

• Wood, J.N., De Nayer, G., Schmidt, S., Breuer, M., 2016. Experimental Investigation and Large-Eddy Simulation of the Turbulent Flow past a Smooth and Rigid Hemisphere. Flow, Turbulence and Combustion97 (1), 79-119.

• Yaghoubi, M.A., 1991. Air flow patterns around domed roof buildings. Renewable Energy 1 (3), 345-350.

• Yakhot, V., Orszag, S.A., Thangam, S., Gatski, T.B., Speziale, C.G., 1992. Development of turbulence models for shear flows by a double expansion technique. Physics of Fluids 4 (7), 1510-1520.

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Contributed by: Jens Nikolas Wood, Guillaume De Nayer, Stephan Schmidt, Michael Breuer — Helmut-Schmidt Universität Hamburg

Front Page

Description

Test Case Studies

Evaluation

Best Practice Advice

References

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