next up previous
Next: About this document ... Up: Direct Numerical Simulation of Previous: Conclusion

References

1
Haecheon Choi and Parviz Moin.
Effects of the computational time step on numerical solutions of turbulent flow.
J. of Comp. Phys., 113:1-4, 1994.

2
B.D. Duncan and K.N. Ghia.
An iterative approach for solving the incompressible Navier-Stokes equations for simulation of transition and turbulence in complex geometries.
First International Conference on DNS and LES, Ruston, Lousiana (see http://www.cfdrl.uc.edu/~bduncan/afosr97/afosr97paper.pdf), August 1997.

3
W.J. Feiereisen, W.C. Reynolds, and J.H. Ferziger.
Numerical simulation of a compresssible, homogeneous turbulent shear flow.
Rep. TF-13, Thermosci. Div., Dept. Mech. Eng., Stanford, 1981.

4
Ronald D. Joslin.
Discussion of DNS: Past, Present and Future.
First International Conference on DNS and LES, Ruston, Lousiana (see http://techreports.larc.nasa.gov/ltrs/), August 1997.

5
S. Jovic and D.M. Driver.
Backward-facing step measurements at low Reynolds number, Reh = 5000.
NASA Tech. Memo 108807, 1994.

6
John Kim, Parviz Moin, and Robert Moser.
Turbulence statistics in fully developed channel flow at low reynolds number.
J. of Fluid Mech., 177:133-166, 1987.

7
Hung Le, Parviz Moin, and John Kim.
Direct numerical simulation of turbulent flow over a backward-facing step.
J. of Fluid Mech. (see http://www.journals.cup.org/), 330:349-374, 1997.

8
S.K. Lele.
Compact finite-difference schemes with spectral-like resolution.
J. of Comp. Phys., 103:16-42, 1992.

9
P. Moin and P.R. Spalart.
Contribution of numerical simulation data to the physics, modeling, and measurement of turbulence.
NASA Tech. Memo 100022, 1987.

10
Parviz Moin and Krishnan Mahesh.
Direct Numerical Simulation: A Tool in Turbulence Research.
Annual Review in Fluid Mech., 30:539-78, 1998.

11
Yang Na and Parviz Moin.
Direct numerical simulation of turbulent boundary layers with adverse pressure gradient and separation.
Rep. TF-68, Thermosci. Div., Dept. Mech. Eng., Stanford, 1996.

12
S.A. Orszag and G.S. Patterson.
Numerical simulation of three-dimensional homogeneous isotropic turbulence.
Phys. Rev. Lett., 28:76-79, 1972.

13
S. Parneix and P. Durbin.
A new methodology for turbulence modelers using DNS database analysis.
CTR, Annual Research Briefs 1996, Stanford (see http://www-fpc.stanford.edu/CTR/ResBriefs96/parneix.ps.Z), 1996.

14
Man Mohan Rai and Parviz Moin.
Direct simulations of turbulent flow using finite-difference schemes.
J. of Comp. Phys., 96:15-33, 1991.

15
R.S. Rogallo.
Numerical experiments in homogeneous turbulence.
NASA TM 81315, 1981.

16
P.R. Spalart.
Direct numerical simulation of a turbulent boundary layer up to ${R}_\theta = 1410$.
J. Fluid Mech., 187:61-98, 1988.

17
D.C. Wilcox.
Turbulence modeling for CFD.
DCW Industries, La Canada, California, 1993.



Anirudh Modi
4/30/1998