This paper analyzes the influence of gravity segregation effects on inflow performance relationship (IPR) curves, with both totally and partially penetrated vertical wells. Using synthetic responses from a finite difference simulator, the effects of different parameters, such as vertical to radial permeability ratio, production mode, position of productive interval, oil rate, and mechanical skin, on the shape of IPR curves are documented. It is shown that greater flow potentials are obtained when the ratio of gravity to viscous forces increases. It is shown that for the case of partially penetrated wells, the IPR curve generated at constant bottomhole pressure does not coincide with the IPR generated at constant oil rate. Also, the presence of gravity segregation affects the values of absolute open flow potential, obtaining big differences with the corresponding values when gravitational effects are ignored. The values of the exponent n of Fetkovich IPR and the coefficients of the quadratic equation proposed by Jones et al. are functions not only of time but also of production rate, position of productive interval, and other parameters. The consequence of the above results is that the interpretation of IPR curves is affected by the presence of gravitational effects and therefore the use of traditional methods, such as those of Vogel , Fetkovich, or Jones et al., is restricted to the specific conditions considered by these authors.

1.
Vogel
,
J. V.
, 1968, “
Inflow Performance Relationships for Solution Gas Drive Wells
,”
J. Pet. Technol.
0022-3522,
20
(
1
), pp.
83
92
.
2.
Fetkovich
,
M. J.
, 1973, “
The Isochronal Testing of Oil Wells
,” SPE Paper No. SPE 4529.
3.
Jones
,
L. G.
,
Blount
,
E. M.
, and
Glaze
,
O. H.
, 1976, “
Use of Short-Term Multiple Rate Flow Tests to Predict Performance of Wells Having Turbulence
,” SPE Paper No. SPE 6133.
4.
Camacho-V.
,
R. G.
,
Padilla-S.
,
R.
, and
Vásquez-C.
,
M.
, 1993, “
Inflow Performance Relationships With Inertial Effects in the Reservoir
,” SPE Paper No. SPE 25481.
5.
Standing
,
M. B.
, 1971, “
Concerning the Calculation of Inflow Performance of Wells Producing From Solution Gas Reservoirs
,”
J. Pet. Technol.
0022-3522,
23
(
9
), pp.
1141
1142
.
6.
Blount
,
E. M.
, and
Uhri
,
D. C.
, 1982, “
Pivot Point Method Quickly Predict Well Performance
,”
World Oil
0043-8790,
194
(
6
), pp.
153
164
.
7.
Dias-Couto
,
L. E.
, and
Golan
,
M.
, 1982, “
General Inflow Performance Relationships for Solution Gas-Drive Reservoir Wells
,”
J. Pet. Technol.
0022-3522,
34
(
2
), pp.
285
288
.
8.
Kelkar
,
B. G.
, and
Cox
,
R.
, 1985, “
Unified Relationship to Predict Future IPR Curves for Solution Gas-Drive Reservoirs
,” SPE Paper SPE No. 14239.
9.
Camacho-V.
,
R. G.
, and
Raghavan
,
R.
, 1989, “
Inflow Performance Relationships for Solution-Gas-Drive Reservoirs
,”
J. Pet. Technol.
0022-3522,
41
(
5
), pp.
541
550
.
10.
Camacho-V.
,
R. G.
, and
Raghavan
,
R.
, 1991, “
Some Theoretical Results Useful in Analyzing Well Performance Under Solution-Gas Drive
,”
SPE Form. Eval.
0885-923X,
6
(
2
), pp.
190
198
.
11.
Camacho-V.
,
R. G.
, 1987, “
Well Performance Under Solution Gas Drive
,” Ph.D. thesis, The University of Tulsa, Tulsa, OK.
12.
Hawkins
,
M. F.
, Jr.
, 1956, “
A Note on the Skin Effect
,”
J. Pet. Technol.
0022-3522,
8
(
12
), pp.
65
66
.
13.
Forchheimer
,
P. H.
, 1901, “
Wasserbewegung durch boden
,”
Z. Ver. Dtsch. Ing.
0341-7255,
45
, pp.
1782
1788
.
14.
Hubbert
,
M. K.
, 1956, “
Darcy’s Law and the Field Equations of the Flow of Underground Fluids
,”
Trans. AIME
0096-4778,
207
, pp.
222
239
.
15.
Martin
,
J. C.
, 1959, “
Simplified Equations of Flow in Gas-Drive Reservoirs and the Theoretical Foundation of Multiphase Pressure Buildup Analysis
,”
Trans. AIME
0096-4778,
216
, pp.
321
323
.
You do not currently have access to this content.