Published April 25, 2012 | Version 2857
Journal article Open

On the Numerical Simulation of Flow Past an Oscillating Circular Cylinder in a Circular Path: Oscillation Amplitude Effect

Description

This paper presents results obtained from the numerical solution for the flow past an oscillating circular cylinder at Reynolds number of 200. The frequency of oscillation was fixed to the vortex shedding frequency from a fixed cylinder, f0, while the amplitudes of oscillations were varied from to 1.1a, where a represents the radius of the cylinder. The response of the flow through the fluid forces acting on the surface of the cylinder are investigated. The lock-on phenomenon is captured at low oscillation amplitudes.

Files

2857.pdf

Files (216.7 kB)

Name Size Download all
md5:82b99f7a077213f31909ddac7a669628
216.7 kB Preview Download

Additional details

References

  • Q. M. Al-Mdallal, K. P. Lawrence, and S. Kocabiyik. Forced streamwise oscillations of a circular cylinder: lock-on modes and resulting forces. Journal of Fluids and Structures, 23(5):681-701, 2007.
  • Q.M. Al-Mdallal. Analysis and computation of the cross-flow past an oscillating cylinder with two degrees of freedom. PhD thesis, Memorial University of Newfoundland, St. John-s, Canada, 2004.
  • L. Baranyi. Numerical simulation of flow around an orbiting cylinder at different ellipticity values. Journal of Fluids and Structures, 24:883- 906, 2007.
  • A. Barrero-Gil and P. Fernandez-Arroyo. Fluid excitation of an oscillating circular cylinder in cross-flow. European Journal of Mechanics - B/Fluids, 29(5):364-368, 2010.
  • B.S. Carmo, S.J. Sherwin, P.W. Bearman, and R.H.J. Willden. Flowinduced vibration of a circular cylinder subjected to wake interference at low Reynolds number. Journal of Fluids and Structures, 27(4):503-522, 2011.
  • S. C. R. Dennis and G. Z. Chang. Numerical integration of the Navier- Stokes equations, Technical Summary Report No. 859. Mathematical Research Center, University of Wisconsin, 1969.
  • S. C. R. Dennis and G. Z. Chang. Numerical solutions for steady flow past a cylinder at Reynolds numbers up to 1000. Journal of Fluid Mechanics, 42:471-489, 1970.
  • E. Didier and A. R. J. Borges. Numerical predictions of low Reynolds number flow over an oscillating circular cylinder. Journal of Computational and Applied Mechanics, 8(1):39-55, 2007.
  • E. Konstantinidis and C. Liang. Dynamic response of a turbulent cylinder wake to sinusoidal inflow perturbations across the vortex lockon range. Physics of Fluids, 23(7):In Press, 2011. [10] O. A. Marzouk and A. H. Nayfeh. Characterization of the flow over a cylinder moving harmonically in the cross-flow direction. International Journal of Non-Linear Mechanics, 45(8):821-833, 2010. [11] P. K. Stansby and R. C. T. Rainey. On the orbital response of a rotating cylinder in a current. Journal of Fluid Mechanics, 439:87--108, 2001. [12] P. Suthon and C. Dalton. Streakline visualization of the structures in the near wake of a circular cylinder in sinusoidally oscillating flow. Journal of Fluids and Structures, 27(7):885-902, 2011. [13] C. H. K. Williamson, P. Hess, M. Peter, and R. Govardhan. Fluid loading and vortex dynamics for a body in elliptic orbits. the Conference on Bluff Body Wakes and Vortex-Induced Vibration, Washington, DC, USA, paper number 18, 1998.