A two-component laser Doppler anemometer was used to determine the velocity of aqueous flow in the region from 0.25 to 2.5 diameters downstream of a collapsible tube while the tube was executing vigorous repetitive flow-induced oscillations. The Reynolds number for the time-averaged flow was 10,750. A simultaneous measurement of the pressure at the downstream end of the tube was used to align all the results in time at sixty locations in each of the two principal planes defined by the axes of collapse of the flexible tube upstream. The raw data of seed-particle velocity were used to create a periodic waveform for each measured velocity component at each location by least-squares fitting of a Fourier series. The results are presented as both velocity vectors and interpolated contours, for each of ten salient instants during the cycle of oscillation. In the plane of the collapse major axis, the dominant feature is the jet which emerges from each of the two tube lobes when it collapses, but transient retrograde flow is observed on both the central and lateral edges of this jet. In the orthogonal, minor-axis plane, the dominant feature is the retrograde flow, which during part of the cycle extends over the whole plane. All these features are essentially confined to the first 1.5 diameters of the rigid pipe downstream of the flexible tube. These data map the temporal and spatial extent of the highly three-dimensional reversing flow just downstream of an oscillating collapsed tube.

1.
Bertram
,
C. D.
, and
Pedley
,
T. J.
,
1982
, “
A Mathematical Model of Unsteady Collapsible Tube Behaviour
,”
J. Biomech.
,
15
, pp.
39
50
.
2.
Cancelli
,
C.
, and
Pedley
,
T. J.
,
1985
, “
A Separated-Flow Model for Collapsible-Tube Oscillations
,”
J. Fluid Mech.
,
157
, pp.
375
404
.
3.
Hayashi
,
S.
,
Hayase
,
T.
, and
Kawamura
,
H.
,
1998
, “
Numerical Analysis for Stability and Self-Excited Oscillation in Collapsible Tube Flow
,”
ASME J. Biomech. Eng.
,
120
, pp.
468
475
.
4.
Luo
,
X. Y.
, and
Pedley
,
T. J.
,
1996
, “
A Numerical Simulation of Unsteady Flow in a Two-Dimensional Collapsible Channel
,”
J. Fluid Mech.
,
314
, pp.
191
225
.
5.
Ikeda
,
T.
, and
Matsuzaki
,
Y.
,
1999
, “
A One-Dimensional Unsteady Separable and Reattachable Flow Model for Collapsible Tube-Flow Analysis
,”
ASME J. Biomech. Eng.
,
121
, pp.
153
159
.
6.
Jensen
,
O. E.
,
1992
, “
Chaotic Oscillations in a Simple Collapsible-Tube Model
,”
ASME J. Biomech. Eng.
,
114
, pp.
55
59
.
7.
Bertram
,
C. D.
, and
Godbole
,
S. A.
,
1997
, “
LDA Measurements of Velocities in a Simulated Collapsed Tube
,”
ASME J. Biomech. Eng.
,
119
, pp.
357
363
.
8.
Bertram
,
C. D.
,
Muller
,
M.
,
Ramus
,
F.
, and
Nugent
,
A. H.
,
2001
, “
Measurements of Steady Turbulent Flow Through a Rigid Simulated Collapsed Tube
,”
Med. Biol. Eng. Comput.
,
39
, pp.
422
427
.
9.
Hazel
,
A. L.
, and
Heil
,
M.
,
2003
, “
Steady Finite-Reynolds-Number Flows in Three-Dimensional Collapsible Tubes
,”
J. Fluid Mech.
,
486
, pp.
79
103
.
10.
Bertram
,
C. D.
,
Diaz de Tuesta
,
G.
, and
Nugent
,
A. H.
,
2001
, “
Laser Doppler Measurements of Velocities Just Downstream of a Collapsible Tube During Flow-Induced Oscillations
,”
ASME J. Biomech. Eng.
,
123
, pp.
493
499
.
11.
Bertram
,
C. D.
,
Sheppeard
,
M. D.
, and
Jensen
,
O. E.
,
1994
, “
Prediction and Measurement of the Area-Distance Profile of Collapsed Tubes During Self-Excited Oscillation
,”
J. Fluids Struct.
,
8
, pp.
637
660
.
12.
Bertram
,
C. D.
, and
Godbole
,
S. A.
,
1995
, “
Area and Pressure Profiles for Collapsible Tube Oscillations of Three Types
,”
J. Fluids Struct.
,
9
, pp.
257
277
.
You do not currently have access to this content.