Difference between revisions of "Production Potential"

Latest revision as of 18:45, 8 July 2023

Brief

Production Potential is the maximum rate that can be delivered by Well, Pattern, Block or Reservoir.

Math and Physics

The Darcy's law can be written as:

Q = T \times \Delta P \times J_D

where:

Q

is the oil or gas production rate,

T

is the Reservoir transmissibility and is given by the Mother Nature,

\Delta P

is the Lift System Drawdawn which is set by the operational engineering practices^[1],

J_D

is the Completion System dimensionless productivity index which is set by the design engineering practices^[1].

The rate $Q$ is maximum then $\Delta P$ and $J_D$ are maximum.

Maximum $\Delta P$

The drawdown is:

$\Delta P= \bar P_r - P_{wf}$

The maximum drawdown is reached then the flowing bottomhole pressure, $P_{wf} = 0$ , so:

${\Delta P}_{max}= P_r$

Maximum $J_D$

The unstimulated vertical well potential in a pseudo steady radial flow is:

{J_D}_{max} \approx \frac{1}{ln{\frac{500}{0.1}-\frac{3}{4}+0}} \approx 0.13

The maximum possible stimulated well potential for pseudo steady linear flow is:

${J_D}_{max}= \frac{6}{\pi} \approx 1.91$ , see 6/π stimulated well potential

The maximum possible stimulated well potential for steady state linear flow is:

${J_D}_{max}= \frac{4}{\pi} \approx 1.27$ , see 4/π stimulated well potential

Achieving potential

Can Production Potential be achieved?

The ideal, of producing and recovering at potential, is rarely obtained in practice. Reasons for this vary from company to company, but more often than not, the reason is Production Potential is not known and therefore not managed^[1].

Calculating the Production Potential opens the pathway to achieve potential.

References

↑ ^1.0 ^1.1 ^1.2 Wolcott, Don (2009). Applied Waterflood Field Development. Houston: Energy Tribune Publishing Inc.

[DW-1] 1.0 ^1.1 ^1.2 Wolcott, Don (2009). Applied Waterflood Field Development. Houston: Energy Tribune Publishing Inc.

[1]

@@ Line 33: / Line 33: @@
 ==Maximum <math>J_D</math>==
+The unstimulated vertical well potential in a pseudo steady radial flow is:
+:<math> {J_D}_{max} \approx \frac{1}{ln{\frac{500}{0.1}-\frac{3}{4}+0}} \approx 0.13</math>
 The maximum possible stimulated well potential for pseudo steady linear flow is:

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