The wake of a square cylinder at zero angle of incidence oscillating inline with the incoming stream has been experimentally studied. Measurement data are reported for Reynolds numbers of 170 and 355. The cylinder aspect ratio is set equal to 28 and a limited study at an aspect ratio of 16 has been carried out. The frequency of oscillation is varied around the Strouhal frequency of a stationary cylinder, and the amplitude of oscillation is 10–30% of the cylinder size. Spatial and temporal flow fields in the cylinder wake have been studied using particle image velocimetry and hot-wire anemometry, the former providing flow visualization images as well. A strong effect of forcing frequency is clearly seen in the near wake. With an increase in frequency, the recirculation length substantially reduces and diminishes the time-averaged drag coefficient. The time-averaged vorticity contours show that the large-scale vortices move closer to the cylinder. The rms values of velocity fluctuations increase in magnitude and cluster around the cylinder as well. The production of turbulent kinetic energy shows a similar trend as that of spanwise vorticity with the former showing greater asymmetry at both sides of the cylinder centerline. The instantaneous vorticity contours show that the length of the shear layer at separation decreases with increasing frequency. The effect of amplitude of oscillation on the flow details has been studied when the forcing frequency is kept equal to the vortex-shedding frequency of the stationary cylinder. An increase in amplitude diminishes the time-averaged drag coefficient. The peak value of rms velocity increases, and its location moves upstream. The length of the recirculation bubble decreases with amplitude. The reduction in drag coefficient with frequency and amplitude is broadly reproduced in experiments with the cylinder of lower aspect ratio.

1.
Griffin
,
O. M.
, and
Ramberg
,
S. E.
, 1976, “
Vortex Shedding From a Cylinder Vibrating In-Line With an Incident Uniform Flow
,”
J. Fluid Mech.
0022-1120,
75
(
2
), pp.
257
271
.
2.
Ongoren
,
A.
, and
Rockwell
,
D.
, 1988, “
Flow Structure From an Oscillating Cylinder Part 1. Mechanism of Phase Shift and Recovery in the Near Wake
,”
J. Fluid Mech.
0022-1120,
191
, pp.
197
223
.
3.
Roussopoulos
,
K.
, 1993, “
Feedback Control of Vortex Shedding at Low Reynolds Numbers
,”
J. Fluid Mech.
0022-1120,
248
, pp.
267
296
.
4.
Gu
,
W.
,
Chyu
,
C.
, and
Rockwell
,
D.
, 1994, “
Timing of Vortex Formation From an Oscillating Cylinder
,”
Phys. Fluids
1070-6631,
6
(
11
), pp.
3677
3682
.
5.
Tao
,
J. S.
,
Huang
,
X. Y.
, and
Chan
,
W. K.
(1996), “
A Flow Visualization Study on Feedback Control of Vortex Shedding From a Circular Cylinder
,”
J. Fluids Struct.
0889-9746,
10
, pp.
965
970
.
6.
Krishnamoorthy
,
S.
,
Price
,
S. J.
, and
Paidoussis
,
M. P.
, 2001, “
Cross-Flow Past an Oscillating Circular Cylinder: Synchronization Phenomena in the Near Wake
,”
J. Fluids Struct.
0889-9746,
15
, pp.
955
980
.
7.
Cetiner
,
O.
, and
Rockwell
,
D.
, 2001, “
Streamwise Oscillations of a Cylinder in a Steady Current. Part 1. Locked-on States of Vortex Formation and Loading
,”
J. Fluid Mech.
0022-1120,
427
, pp.
1
28
.
8.
Sarpkaya
,
T.
, 2004, “
A Critical Review of the Intrinsic Nature of Vortex-Induced Vibrations
,”
J. Fluids Struct.
0889-9746,
19
, pp.
389
447
.
9.
Yang
,
S. J.
,
Cheng
,
T. R.
, and
Fu
,
W. S.
, 2005, “
Numerical Simulation of Flow Structures Around an Oscillating Rectangular Cylinder in a Channel Flow
,”
Comput. Mech.
0178-7675,
35
, pp.
342
351
.
10.
Nobari
,
M. R. H.
, and
Naderan
,
H.
, 2006, “
Numerical Study of Flow Past a Cylinder With Cross Flow and Inline Oscillation
,”
Comput. Fluids
0045-7930,
35
, pp.
393
415
.
11.
Nishihara
,
T.
,
Kaneko
,
S.
, and
Watanabe
,
T.
, 2005, “
Characteristics of Fluid Dynamic Forces Acting on a Circular Cylinder Oscillated in the Streamwise Direction and Its Wake Patterns
,”
J. Fluids Struct.
0889-9746,
20
, pp.
505
518
.
12.
Westerweel
,
J.
,
Dabiri
,
D.
, and
Gharib
,
M.
, 1997, “
The Effect of a Discrete Window Offset on the Accuracy of Cross-Correlation Analysis of PIV Recordings
,”
Exp. Fluids
0723-4864,
23
, pp.
20
28
.
13.
Chang
,
K.-A.
, and
Liu
,
P. L.-F.
, 2000, “
Pseudo Turbulence in PIV Breaking-Wave Measurements
,”
Exp. Fluids
0723-4864,
29
, pp.
331
338
.
14.
Keane
,
R. D.
, and
Adrian
,
R. J.
, 1990, “
Optimization of Particle Image Velocimeters. Part I: Double-Pulsed System
,”
Meas. Sci. Technol.
0957-0233,
1
, pp.
1202
1215
.
15.
Konstantinidis
,
E.
,
Balabani
,
S.
, and
Yianneskis
,
M.
, 2003, “
Effect of Flow Perturbations on the Near Wake Characteristics of a Circular Cylinder
,”
J. Fluids Struct.
0889-9746,
18
, pp.
367
386
.
16.
Zdravkovich
,
M. M.
, 2003,
Flow Around Circular Cylinders
,
Oxford University Press
, London, Vol.
2
.
17.
Williamson
,
C. H. K.
, and
Roshko
,
A.
, 1988, “
Vortex Formation in the Wake of an Oscillating Cylinder
,”
J. Fluids Struct.
0889-9746,
2
, pp.
355
381
.
18.
Davis
,
R. W.
, and
Moore
,
E. F.
, 1984, “
A Numerical Study of Vortex Shedding From Rectangles
,”
J. Fluid Mech.
0022-1120,
116
, pp.
475
506
.
19.
Sohankar
,
A.
,
Norberg
,
C.
, and
Davidson
,
L.
, 1999, “
Simulation of Three-Dimensional Flow Around a Square Cylinder at Moderate Reynolds Numbers
,”
Phys. Fluids
1070-6631,
11
(
2
), pp.
288
306
.
20.
Saha
,
A. K.
,
Muralidhar
,
K.
, and
Biswas
,
G.
, 2003, “
Investigation of Two and Three Dimensional Models of Transitional Flow Past a Square Cylinder
,”
J. Eng. Mech.
0733-9399,
129
(
11
), pp.
1320
1329
.
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