NUMERICAL SIMULATION OF LAGRANCIAN QUANTITIES
I63
C‘orrsin. S. (IY62). “Mechanics of Turbulence.” pp. 27 52. Gordon & Breach, New York.
Deardorm. J. W. (1970). J . Fluid hfeck. 41. 453.480.
Ueardorfl: J. W.. and Pcskin. R. L. (1970). Phys. Flitids 13. 584- 595.
&pew. C‘. A.. and Kramer, T. J. (1973). Adrvtn. Ifeui 7rurrs/i*r 9. I13 180.
Fox, D. (1972). Numerical procedures for studying incompressible two-dimensional turbulence.
Kau, (’. J. (1972). Niimerical study of turbulent diNusion in three-dimensional channel flow.
Kraichnm H. t i (1964). Phy.5. Flitids 7, 142 143.
Kraichnan. R. H. (1967). Phys. Fluids 10. 1417- 1423.
Laufer. J. (lY5O). “Investigation of turbulent flow in :I two-dimensional channel.” NM’A Tech.
Lilly. I). (IY69). f h y s . Fluids 12. Suppl.. 240- 24Y.
Lilly. D. (1972). Geophys. Fluid Dyn. 3, 2H9 - 3 19.
Lin. J. R. (1972). J . Armm. Sci. 29. 394-396.
Morel, T.. and Bandeen. W. (1973). Bull. Amcr. Miworol. SOL.. S4, No. 4. 29X--?x)6.
Peskin. R. L. (1965). Phys. Fluids 8. 993-994.
Peskin. R. L. (IY71). “Stochastic Hydraulics” (C. L. Chiu. ed.). p. 251. Univ. of Pittsburgh.
Peskin. R. L. (1973). J . A t m s . Sci. 30, 733--734.
Rilcy. J. J.. Jr. (1971). Computer simulations of turbulent dispersion. Ph.D. Thesis. Johns
HnpLins [Jniv.. Baltimore. Maryland.
Soflmaii. T. G. (1963). :lppl. Sci. Rrs. Secr. .4 11. 245 155.
Smqorinskv. J. (1%3). A h . Weurhcr Rcr. 91. 99- 164.
Taylor. G . I. (IYZ I). Proc.. /,ondon Math. Soc.. A 20. 196- 21 I .
A I A A fur. No. 72-152.
1’h.l). Thcsiu. Rutprs Univ., New Brunswick. New Jersey.
Note 2123.
Sch of Eng. Press. Pittsburgh. Pennsylvania.
I63
C‘orrsin. S. (IY62). “Mechanics of Turbulence.” pp. 27 52. Gordon & Breach, New York.
Deardorm. J. W. (1970). J . Fluid hfeck. 41. 453.480.
Ueardorfl: J. W.. and Pcskin. R. L. (1970). Phys. Flitids 13. 584- 595.
&pew. C‘. A.. and Kramer, T. J. (1973). Adrvtn. Ifeui 7rurrs/i*r 9. I13 180.
Fox, D. (1972). Numerical procedures for studying incompressible two-dimensional turbulence.
Kau, (’. J. (1972). Niimerical study of turbulent diNusion in three-dimensional channel flow.
Kraichnm H. t i (1964). Phy.5. Flitids 7, 142 143.
Kraichnan. R. H. (1967). Phys. Fluids 10. 1417- 1423.
Laufer. J. (lY5O). “Investigation of turbulent flow in :I two-dimensional channel.” NM’A Tech.
Lilly. I). (IY69). f h y s . Fluids 12. Suppl.. 240- 24Y.
Lilly. D. (1972). Geophys. Fluid Dyn. 3, 2H9 - 3 19.
Lin. J. R. (1972). J . Armm. Sci. 29. 394-396.
Morel, T.. and Bandeen. W. (1973). Bull. Amcr. Miworol. SOL.. S4, No. 4. 29X--?x)6.
Peskin. R. L. (1965). Phys. Fluids 8. 993-994.
Peskin. R. L. (IY71). “Stochastic Hydraulics” (C. L. Chiu. ed.). p. 251. Univ. of Pittsburgh.
Peskin. R. L. (1973). J . A t m s . Sci. 30, 733--734.
Rilcy. J. J.. Jr. (1971). Computer simulations of turbulent dispersion. Ph.D. Thesis. Johns
HnpLins [Jniv.. Baltimore. Maryland.
Soflmaii. T. G. (1963). :lppl. Sci. Rrs. Secr. .4 11. 245 155.
Smqorinskv. J. (1%3). A h . Weurhcr Rcr. 91. 99- 164.
Taylor. G . I. (IYZ I). Proc.. /,ondon Math. Soc.. A 20. 196- 21 I .
A I A A fur. No. 72-152.
1’h.l). Thcsiu. Rutprs Univ., New Brunswick. New Jersey.
Note 2123.
Sch of Eng. Press. Pittsburgh. Pennsylvania.