Study of the von Kármán flow between coaxial corotating disks
- 1 April 1996
- journal article
- Published by AIP Publishing in Physics of Fluids
- Vol. 8 (4) , 914-922
- https://doi.org/10.1063/1.868871
Abstract
We report an experimental study of the swirling flow generated in the gap between two coaxial corotating disks. We use a free geometry, i.e., unshrouded disks in air, with moderate to high Reynolds numbers. When the relative rotation rate is varied, transitions in the flow can be observed by global power measurement and are related to the geometry of the external recirculating flow. The mean flow is studied in details with hot-wire measurements using a boxcar-type averaging technique. It involves a single turbulent vortex undergoing a slow precession motion. We show that statistical properties of the turbulent fluctuations are affected by the dynamics of the mean flow, which also displays a correlation with the global power fluctuations.Keywords
This publication has 10 references indexed in Scilit:
- Reevaluation of the experimental support for the Kolmogorov refined similarity hypothesisPhysics of Fluids, 1995
- Correction to the Taylor hypothesis in swirling flowsJournal de Physique II, 1994
- Analysis of pressure fluctuations in swirling turbulent flowsJournal de Physique II, 1994
- Statistics of Turbulence between Two Counterrotating Disks in Low-Temperature Helium GasEurophysics Letters, 1994
- Pressure fluctuations in swirling turbulent flowsJournal de Physique II, 1993
- Direct observation of the intermittency of intense vorticity filaments in turbulencePhysical Review Letters, 1991
- Investigating Space-Time Chaos in Faraday Instability by Means of the Fluctuations of the Driving AccelerationEurophysics Letters, 1991
- Von Karman Swirling FlowsAnnual Review of Fluid Mechanics, 1987
- On the flow between two rotating coaxial disksMathematical Proceedings of the Cambridge Philosophical Society, 1953
- NOTE ON A CLASS OF SOLUTIONS OF THE NAVIER-STOKES EQUATIONS REPRESENTING STEADY ROTATIONALLY-SYMMETRIC FLOWThe Quarterly Journal of Mechanics and Applied Mathematics, 1951