CFD Simulation of the Hydrodynamic Vibrator for Stuck - Pipe Liquidation

Stuck-pipe in drilling operations is one of the most
pressing and expensive problems in the oil industry. This paper
describes a computational simulation and an experimental study of
the hydrodynamic vibrator, which may be used for liquidation of
stuck-pipe problems during well drilling. The work principle of the
vibrator is based upon the known phenomena of Vortex Street of
Karman and the resulting generation of vibrations. We will discuss
the computational simulation and experimental investigations of
vibrations in this device. The frequency of the vibration parameters
has been measured as a function of the wide range Reynolds Number.
The validity of the computational simulation and of the assumptions
on which it is based has been proved experimentally. The
computational simulation of the vibrator work and its effectiveness
was carried out using FLUENT software. The research showed high
degree of congruence with the results of the laboratory tests and
allowed to determine the effect of the granular material features upon
the pipe vibration in the well. This study demonstrates the potential
of using the hydrodynamic vibrator in a well drilling system.





References:
<p>[1] Bowes, C., Procter, R., Drillers Stuck Pipe Handbook (Procter &amp; Colins
Ltd. Scotland, 1997)
[2] Moon Francis. C., Chaotic Vibrations.(John Wiley &amp; Sons, 1987)
[3] Fradkov A. L., Pogromsky A. Yu., An Introduction to Control of
Oscillations and Chaos. (World Scientific Series On Nonlinear Science,
1998)
[4] Blevins, R.D., Flow &ndash; Induced Vibration. (Kreiger, Malibar, Fla., 1994)
[5] Grinis L., Korin E., &ldquo;Hydrodynamic method for cleaning inner surfaces
of pipes&rdquo; Chem. Eng. Technol. 20, N4, 277-281(1997)
[6] Constantinescu, G, Chapelet, M, and Squires, K (2003). &ldquo;Turbulence
Modeling Applied to Flow over a Sphere&rdquo;. AIAA Journal, Vol. 41, No. 9,
pp.1733-1742.
[7] Constantinescu, G, (2004) &rdquo; Numerical investigations of flow over a
sphere in the subcritical and supercritical regimes&rdquo; J. Physics of Fluids,
Vol. 16, No., 5, pp.1449-1466.</p>