Stochastic Estimation of Cavity Flowfield
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32799
Stochastic Estimation of Cavity Flowfield

Authors: Yin Yin Pey, Leok Poh Chua, Wei Long Siauw

Abstract:

Linear stochastic estimation and quadratic stochastic estimation techniques were applied to estimate the entire velocity flow-field of an open cavity with a length to depth ratio of 2. The estimations were done through the use of instantaneous velocity magnitude as estimators. These measurements were obtained by Particle Image Velocimetry. The predicted flow was compared against the original flow-field in terms of the Reynolds stresses and turbulent kinetic energy. Quadratic stochastic estimation proved to be more superior than linear stochastic estimation in resolving the shear layer flow. When the velocity fluctuations were scaled up in the quadratic estimate, both the time-averaged quantities and the instantaneous cavity flow can be predicted to a rather accurate extent.

Keywords: Open cavity, Particle Image Velocimetry, Stochastic estimation, Turbulent kinetic energy.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1077748

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1660

References:


[1] R.J. Adrian, "On the Role of Conditional Averages in Turbulence Theory," in Proceeding of the 4th Biennial Symposium on Turbulence in Liquids. 1975: Univ. of Missouri, Rolla, MO.
[2] Y.G. Guezennec, "Stochastic estimation of coherent structures in turbulent boundary layers," Physics of Fluids A (Fluid Dynamics), 1989. 1(6): pp. 1054-60.
[3] D.R. Cole, M.N. Glauser, and Y.G. Guezennec, "An application of the stochastic estimation to the jet mixing layer," Physics of Fluids A (Fluid Dynamics), 1992. 4(1): pp. 192-4.
[4] D.R. Cole, and M.N. Glauser, "Applications of stochastic estimation in the axisymmetric sudden expansion," Physics of Fluids, 1998. 10(11): pp. 2941-9.
[5] S. Stokes, and M. Glauser, "Multi-point measurement techniques used in the study of separated flows," in 30th AIAA Fluid Dynamics Conference, AIAA, Editor. 1999: Reno, NV.
[6] T.C. Tung, and R.J. Adrian, "Higher-order estimates of conditional eddies in isotropic turbulence," Physics of Fluids, 1980. 23(7): pp. 1469- 70.
[7] A.M., Naguib, C.E. Wark, and O. Juckenhofel, "Stochastic estimation and flow sources associated with surface pressure events in a turbulent boundary layer," Physics of Fluids, 2001. 13(9): pp. 2611-26.
[8] N.E. Murray, and L.S. Ukeiley, "Estimating the shear layer velocity field above an open cavity from surface pressure measurements," in 32nd AIAA Fluid Dynamics Conference and Exhibit, June 24 2002- June 26 2002. St. Louis, Missouri: AIAA.
[9] N.E. Murray, and L.S. Ukeiley, "Low-dimensional estimation of cavity flow dynamics," in 42nd AIAA Aerospace Sciences Meeting and Exhibit, January 5, 2004 - January 8, 2004. Reno, NV, United states: American Institute of Aeronautics and Astronautics Inc.
[10] J.A. Taylor, and M.N. Glauser, "Towards practical flow sensing and control via POD and LSE based low-dimensional tools," Transactions of the ASME. Journal of Fluids Engineering, 2004. 126(3): pp. 337-45.
[11] L.M. Hudy, A. Naguib, and W.M. Humphreys, "Stochastic estimation of a separated-flow field using wall-pressure-array measurements," Physics of Fluids, 2007. 19(2): pp. 24103-1.
[12] R.J. Adrian, "Conditional eddies in isotropic turbulence," Physics of Fluids, 1979. 22(11): pp. 2065-70.