Cover Image

HARDBACK
$198.00



View/Hide Left Panel
7
Acknowledgments

Thanks are due to the Scientific Committee of IDRIS and the DS/SPI for attributions of Cpu on the Cray C98.

References

[1] K.Wieghardt and J.Kux. Nomineller nachstrom auf grund von windkanal versuchen. Jahrb. der Schiffbau Technischen Gesellschaft (STG), 1980.

[2] In L.Larsson, V.C.Patel, and G.Dyne, editors, Proc. of 1990 SSPA-CTH-IIHR Workshop on Ship Viscous Flow. Flowtech Int. Report 2, 1990.

[3] In Ship Research Institute, editor, Proc. CFD Workshop for Improvement of Hull Form Designs —Tokyo, 1994.

[4] G.B.Deng, P.Queutey, and M.Visonneau. Navier-stokes computations of ship stern flows: A detailed comparative study of turbulence models and discretisation schemes. In V.C.Patel and F.Stern, editors, Proc. 6th Int. Conf. on Numerical Ship Hydrodynamics, pages 367–386. National Academy Press, 1993.

[5] F.Sotiropoulos and V.C.Patel. Second moment modelling for ship-stern and wake flows. In Ship Research Institute, editor, Proc. CFD Workshop for Improvment of Hull Form DesignsTokyo, pages 187–198, 1994.

[6] H.C.Chen, W.M.Lin, and K.M.Weems. Second moment rans calculations of viscous flows around ship hulls . In Ship Research Institute, editor, Proc. CFD Workshop for Improvment of Hull Form Designs—Tokyo, pages 275–284, 1994.

[7] N.Shima. Prediction of turbulent boundary layers with a second moment closure . Journal of Fluids Engineering, 115:1–27, 1993.

[8] H.C.Chen and V.C.Patel. Practical near-wall turbulence models for complex flows including separation. AIAA-87–1300, 1987.

[9] C.G.Speziale, S.Sarkar, and T.B.Gatski. Modeling the pressure-strain correlation of turbulence: An invariant dynamical systems approach. Journal of Fluid Mechanics, 227:245– 272, 1991.

[10] N.Shima. A reynolds-stress model for near-wall and low-reynolds-number regions . Journal of Fluids Engineering, 110:38–44, 1988.

[11] B.S.Baldwin and T.J.Barth. A one equation turbulence transport model for high reynolds number wall-bounded flows. In AIAA 29th Aerospace Sciences Meeting, AIAA Paper 91– 0610, 1991.

[12] Y.Nagano and M.Tagawa. An improved kε model for boundary layers flows. Journal of Fluids Engineering, 100:33–39, 1990.

[13] G.B.Deng and J.Piquet. kε turbulence model for low-reynolds number wall-bounded shear flow. In Proc. 8th Turbulent Shear Flows, 26–2, 1991.

[14] D.C.Wilcox. Reassessment of the scale-determining equation for advanced turbulence models. AIAA Journal, 26:1299–1310, 1988.

[15] F.R.Menter. Zonal two-equations k–ω turbulence models for aerodynamic flows. In AIAA 24th Fluid Dynamics Conf., AIAA Paper 93– 2906, 1993.

[16] T.J.Craft and B.E.Launder. Improvments in near-wall reynolds stress modelling for complex flow geometries. In Proc. 10th Turbulent Shear Flows, 20–25, 1995.

[17] D.C.Wilcox. Turbulence Modeling for CFD. DCW Industries, 1993.

[18] F.R.Menter. Influence of freestream values on k–ω turbulence model prediction. AIAA Journal, 30–6, 1992.

[19] C.G.Speziale. On turbulent secondary flows in pipes of non circular sections. Int. J. Eng. Sci., 20:863–872, 1982.

[20] F.S.Lien and M.A.Leschziner. Computational modelling of multiple vortical separation from streamlined body at high incidence. In Proc. 10th Turbulent Shear Flows, 4–19, 1995.

[21] L.Davidson. Reynolds stress transport modelling of shock-induced separated flow . Computers & Fluids, 24–3:253–268, 1995.

[22] S.Sebag, V.Maupu, and D.Laurence. Non-orthogonal calculation procedures using second moment closure . In Proc. 8th Turbulent Shear Flows, 20–3, 1991.



The National Academies | 500 Fifth St. N.W. | Washington, D.C. 20001
Copyright © National Academy of Sciences. All rights reserved.
Terms of Use and Privacy Statement