Four-dimensional measurements of vector fields in turbulent flows

1996 Fluid Dynamics Conference

Volumn , Issue , 1996, Pages 1-23

  Dahm, Werner J A ^a   Su, Lester K ^a,b   Tacina, Kathleen M ^a  

^a UNIVERSITY OF MICHIGAN   (United States)

^b UNIVERSITY OF TEXAS   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

DYNAMICS; ENERGY DISSIPATION; FLUID DYNAMICS; IMAGE SEGMENTATION; KINETIC ENERGY; KINETICS; REYNOLDS NUMBER; STRAIN RATE; TENSORS; TURBULENT FLOW; VECTORS; VELOCITY; VORTICITY;

DIMENSIONAL MEASUREMENTS; DIRECT DIFFERENTIATION; EXPERIMENTAL METHODS; FIELD MEASUREMENT; HIGH REYNOLDS NUMBER; SPATIAL STRUCTURE; VELOCITY GRADIENTS; VELOCITY VECTOR FIELD;

VECTOR SPACES;

EID: 84959192252     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (36)

1. Adrian, R.J. (1986) Multi-point optical measurements of simul­taneous vectors in unsteady flow. Int. J. Heat Fluid Flow 7, 127.
2. Adrian, R.J. (1991) Particle imaging techniques for experimen­tal tluid mechanics. Annu. Rev. Fluid Mecli. 23, 261.
3. Adrian, R.J. (1996) Strategies for imaging flow fields. Paper No. 96-1988. AIAA, Washington, D.C.
4. Balint, J.-L., Wallace, J.M. & Vukoslavcevic, P. (1991) The velocity and vorticity vector fields of a turbulent boundary layer. Part 2. Statistical properties. J. Fluid Meclr. 228, 53-86.
5. Buch, K.A. and Dahm, W.J.A. (1996a) Fine scale structure of conserved scalar mixing in turbulent flows. Parti. Sc » I. To appear in. J. Fluid Mech.
6. Buch, K.A. and Dahm, W.J.A. (1996b) Fine scale structure of conserved scalar mixing in turbulent tlows. Part II. Sc = I. To be submitted to J. Fluid Mech.
7. Dahm, W.J.A., Southerland, K.B. & Buch, K.A. (1991) Di­rect, high-resolution, four-dimensional measurements of the tine scale structure of Sc » I molecular mixing in turbulent flows. J Phys. Fluids 43, 1115.
8. Dahm, W.J.A., Su, L.K. & Southerland, K.B. (1991) Scalar imaging velocinietry studies of turbulent tlow structure and dy­namics. Bull. Am. Phys. Soc. 36 (10), 2674.
9. Dahm, W.J.A., Su, L.K. & Southerland, K.B. (1992) A scalar imaging velocinietry technique for fully resolved four­dimensional vector velocity field measurements in turbulent tlows. J Phys. Fluids A 4.2191.
10. Dracos, Th.A., Merkel, G.J., Rys, F., Rys, P., Maas, H.-G. & Gruen, A.W. (1995) Velocity field measurement using laser induced fluorescence tomography. Proc. hit'I. Workshop on PIV, Fukui, Japan.
11. Foss, J.F., & Wallace, J.M. (1989) The measurement of vortic­ity in transitional and fully-developed turbulent flows. In Ad­vances in Fluid Mechanics (ed. M. Cad-el-Hak), Lecture Notes in Engineering 45, 263-321, Springer, Berlin.
12. Friehe, C.A., Van Atta. C.W. & Gibson, C.H. (1971) Jet tur­bulence: dissipation rate measurements and correlations. AGARD Turbulent Shear Flows, CP-93, pp. 18-1 to 18-7.
13. Jimenez, J., Wray, A.A., Saffnian, P.G., and Rogallo, R.S. (1992) The structure of intense vorticity in isotropic turbulence. J. Fluid Mech. 255, 65-90.
14. Kasagi, N. & Matsunaga, A. (1995) Three-dimensional particle- tracking velocimetry measurement of turbulence statistics and energy budget in a bnckward facing step. Int. J. Heal & Fluid Flow 16, 477-485.
15. Kit, E., Tsinober, A., Balint, J.L., Wallace, J.M., & Levich, E. (1987) An experimental study of helicity related properties of a turbulent flow past a grid. Phys. Fluids 30, 3323-3325.
16. Kit, E., Tsinober, A., Teitel, M., Balint, J.L., Wallace, J.M., & Levich, E. (1988) Vorticity measurements in turbulent grid flows. Fluid Dyn. Res. 3, 289-294.
17. Kovasznay, L.S.G. (1954) Turbulence measurements. In Physical Measurements in Gas Dynamics and Combustion, Vol. 10. (eds. R.W. Landenbuerg. B. Lewis, R.N. Pease & H.S. Taylor), Princeton University Press.
18. Lauterborne, W. & Vogel, A. (1984) Modern optical techniques in tluid mechanics. Anna. Rev. Fluid Mech. 12, 223.
19. Maas, H.-G. (1993) Determination of velocity fields in flow to­mography sequences by 3-D least squares matching. Proc. 2nd Conf on Optical 3 0 Measurement Techniques, Zurich.
20. Meng, H. & Hussain, F. (1995) Instantaneous tlow field in an unstable vortex ring using holographic particle velocimetry. J Phys. Fluids 7, 9.
21. Merkel, G.J. (1995) Tomographie in eineni turbulenten Freis- trahl mit Hilfe von pH-abhangiger Lnscr Induzierter Fluo- reszcnz. Ph.D. Thesis No. 11 174, EidgenossischcTechnische Hochschule Ziirich, Switzerland.
22. Merkel, G.J., Rys, P., Rys, F.S. & Dracos, Th.A. (1995) Concentration and velocity field measurements in turbulent flows by Laser Induced Fluorescence Tomography. Proc. EU- ROMECH Workshop on Imaging Techniques and Analysis in Fluid Dynamics, Rome; also Proc. 7th hit'1. Symp. on Flow Visualization, Seattle.
23. Miles, R.B. & Nosenchuck, D.M. (1983) Three-dimensional quantitative flow diagnostics. In Advances in Fluid Mechan­ics Measurements (M. Gad-el-Hak, ed.), Lecture Notes in En­gineering, Springer, Berlin.
24. Nishino, K., Kasagi, N. & Hirata, M. (1989) Three­dimensional particle tracking velocimetry based on automated digital image processing. J. Fluids Eng. III, 384.
25. Pearlstein, A.J. & Carpenter, B.N. (1995) On determination of solenoidal incompressible velocity fields from measurements of passive or reactive scalars. Phys. Fluids 7, 754.
26. Scherer, J. & Bernal, L.P. (1993) Resolution characteristics of holographic particle image velocimetry. AIAA J. 31, 434.
27. Southerland, K.B. & Dahm, W.J.A. (1994) Fully-resolved four-dimensional measurements of the small-scale structure of passive scalar mixing in turbulent flows. Report No. 026779­12, The University of Michigan. Ann Arbor.
28. Southerland, K.B. & Dahm, W.J.A. (1996) Fully-resolved four-dimensional measurements of the small-scale structure of passive scalar mixing in turbulent flows. Submitted to J. Fluid Mech.
29. Southerland, K.B. Dahm, W.J.A. & Dowling, D.R. (1995) Experimental results for the high wavenumber spectral structure of scalar mixing in turbulent shear flows. Proc. 10th Symp. Turb. Shear Flows, pp. 28-1-27-6, Penn. State University.
30. Su, L.K. & Dahni, W.J.A. (1996a) Scalar imaging velocimetry measurements of the velocity gradient tensor field at the dissipa­tive scales of turbulent Hows. Part I: Assessment of errors. To appear in Phys. Fluids.
31. Su, L.K. (Sc Dahm, W.J.A. (1996b) Scalar imaging velocimetry measurements of the velocity gradient tensor field at the dissipa­tive scales of turbulent Hows. Part II: Experimental results. To appear in Phys. Fluids.
32. Tokumaru, P.T. & Dimotakis, P.E. (1995) Image correlation velocimetry. Expts. Fluids 19, 1.
33. Tsinober, A., Kit, E., & Dracos, T. (1992) Experimental inves­tigation of the field of velocity gradients in turbulent flows. J. Fluid Mech. 242. 169-192.
34. Vukoslavcevic, P., Wallace, J.M. & Balint, J.-L. (1991) The velocity and vorticity vector fields of a turbulent boundary layer. Part 1. Simultaneous measurement by hot-wire anemometry. J. Fluid Mech. 228, 25-51.
35. Wallace, J.M. (1986) Methods of measuring vorticity in turbu­lent flows. Expts. in Fluids 4,61-71.
36. Wallace, J.M. & Foss, J.F. (1995) The measurement of vortici­ty in turbulent flows. Annu. Rev. Fluid Mech. 27, 469.