Tomographic holographic interferometric study of self-excited compressible jet flows

Proceedings of SPIE - The International Society for Optical Engineering

Volumn 3172, Issue , 1997, Pages 309-317

  Timmerman, Brenda H ^a   Watt, David W ^b  

^a DELFT UNIVERSITY OF TECHNOLOGY   (Netherlands)

^b Univ of New Hampshire   (United States)

Author keywords

Compressible flows; Holographic interferometry; Self excited jets; Tomography

Indexed keywords

COMBUSTION; CORUNDUM; DIAGNOSTIC RADIOGRAPHY; FLOW PATTERNS; HOLOGRAPHY; IMAGE ENHANCEMENT; INCOMPRESSIBLE FLOW; INTERFEROMETERS; INTERFEROMETRY; JETS; LASERS; MEDICAL IMAGING; OPTICAL INSTRUMENTS; PULSED LASER APPLICATIONS; SMOKE; THERMOCHEMISTRY; TOMOGRAPHY;

A PLANES; FOURIER; ILLUMINATION SYSTEMS; INSTANTANEOUS MEASUREMENTS; JET FLOWS; NOZZLE FLOWS; OSCILLATION PERIODS; PULSE MODES; RUBY LASERS; SELF-EXCITED JETS; TOMOGRAPHIC; TOMOGRAPHIC RECONSTRUCTIONS;

HOLOGRAPHIC INTERFEROMETRY;

EID: 57649110911     PISSN: 0277786X     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1117/12.293396     Document Type: Conference Paper

References (15)

1. B. H. Timmerman and D. W. Watt. Tomographic holographic interferometry for for unsteady compressible flows. In Optical Techniques in Fluid, Thermal, and Combustion Flow, volume 2546, pages 287-296. SPIE, July 9-14 1995. San Diego, California.
2. T.A.W.M. Lanen, P. G. Bakker, and P. J. Bryanston-Cross. Digital holographic interferometry in high-speed flow research. Exp. Fluids, 13:56-62, 1992.
3. B. H. Timmerman and D. W. Watt. Tomographic high-speed digital holographic interferometry. Meas. Sci. Technol., 6(9):1270-1277, 1 September 1995.
4. W. C. Selerowicz, A. P. Szumowski, and G.E.A. Meier. Self-excited compressible flow in a pipe-collar nozzle. J. Fluid Mech., 228:465-485, 1991.
5. M.A.Z. Hasan and A.K.M.F. Hussain. The self-excited axisymmetric jet. J. Fluid Mech., 115:59-89, 1982.
6. B. P. Medoff. Image reconstruction from limited data: Theory and application in computerized tomography. In H. Stark, editor, Image Recovery: Theory and Application, chapter 9, pages 321-368. Academic Press, NY, 1987.
7. O. Nakamura, S. Kawata, and S. Minami. Optical microscope tomography. II. nonnegative constraint by a gradient-projection method. J. Opt. Soc. Am. A, 5(4):554-561, April 1988.
8. D. W. Watt and D. G. Conery. Computational aspects of tomographic reconstruction for fluid mechanics, heat transfer and combustion. In Third ASME Symposium on Experimental and Numerical Flow Visualization, December 1-4 1993. New Orleans, La, USA.
9. A. M. Cormack. Representation of a function by its line integrals, with some radiological applications. J. Appl. Phys., 34(9):2722-2727, September 1963.
10. A. C. Cormack. Representation of a function by its line integrals, with some radiological applications II. J. Appl. Phys., 35(10):2908-2913, October 1964.
11. E. W. Hansen. Theory of circular harmonic image reconstruction. J. Opt. Soc. Am., 71(3):304-308, March 1981.
12. Y. Nagayama, S. Tsuji, and K. Kawahata. Soft-x-ray tomography of sawtooth oscillations in the JIPP T-II Tokamak. Phys. Rev. Lett., 61(16):1839-1842, October 1988.
13. D. F. da Cruz and A.J.H. Donné. Soft X-ray tomography diagnostic at the RTP Tokamak. Rev. Sci. Instrum., 65(7):2295-2305, July 1994.
14. D. W. Watt. Fourier-Bessel harmonic expansions for tomography of partially opaque objects. Applied Optics, 34:7468-7473, 1995.
15. D. W. Watt. Fourier-Bessel expansions for tomographic reconstruction from phase and phase-gradient measurements: Theory and experiment. In Symposium on Experimental and Numerical Flow Visualization and Laser Anemometry, ASME Fluids Engineering Division Summer Meeting, FEDSM-3102, June 22-26 1997. Vancouver, BC, USA.