Mathematical Basis and Validation of the Full Cavitation Model

Author:

Singhal Ashok K.1,Athavale Mahesh M.1,Li Huiying1,Jiang Yu1

Affiliation:

1. CFD Research Corporation, Huntsville, AL 35805

Abstract

Cavitating flows entail phase change and hence very large and steep density variations in the low pressure regions. These are also very sensitive to: (a) the formation and transport of vapor bubbles, (b) the turbulent fluctuations of pressure and velocity, and (c) the magnitude of noncondensible gases, which are dissolved or ingested in the operating liquid. The presented cavitation model accounts for all these first-order effects, and thus is named as the “full cavitation model.” The phase-change rate expressions are derived from a reduced form of Rayleigh-Plesset equation for bubble dynamics. These rates depend upon local flow conditions (pressure, velocities, turbulence) as well as fluid properties (saturation pressure, densities, and surface tension). The rate expressions employ two empirical constants, which have been calibrated with experimental data covering a very wide range of flow conditions, and do not require adjustments for different problems. The model has been implemented in an advanced, commercial, general-purpose CFD code, CFD-ACE+. Final validation results are presented for flows over hydrofoils, submerged cylindrical bodies, and sharp-edged orifices. Suggestions for possible extensions of the model implementation, e.g., to nonisothermal flows, for ingestion and mixing of noncondensible gases, and for predictions of noise and surface damage are outlined.

Publisher

ASME International

Subject

Mechanical Engineering

Reference23 articles.

1. Kubota, A., Kato, H., and Yamaguchi, H., 1992, “A New Modeling of Cavitating Flows: A Numerical Study of Unsteady Cavitation on a Hydrofoil Section,” J. Fluid Mech., 240, pp. 59–96.

2. Wang, Y-C. and Brennen, C. E., 1994, “Shock Wave Development in the Collapse of a Cloud of Bubbles,” ASME FED, Vol. 194, Cavitation and Multiphase Flow, pp. 15–19.

3. Keller, A. P., and Rott, H. K., 1997, “The Effect of Flow Turbulence on Cavitation Inception,” ASME FED Meeting, Vancouver, Canada.

4. Janssens, M. E., Hulshoff, S. J., and Hoejijmakers, H. W. M., “Calculation of Unsteady Attached Cavitation,” 28th AIAA Fluid Dynamics Conference, AIAA-97-1936.

5. Hsiao, C.-T., and Pauley, L. L., 1997, “Numerical Study of Tip Vortex Cavitation Inception Using a Bubble Dynamics Model,” ASME FED Meeting, Vancouver, Canada.

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