Difference between revisions of "JD"
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The unstimulated well potential for a vertical well in a pseudo steady radial flow is: | The unstimulated well potential for a vertical well in a pseudo steady radial flow is: | ||
− | :<math> {J_D}_{max} | + | :<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: | The maximum possible stimulated well potential for pseudo steady linear flow is: |
Revision as of 18:41, 8 July 2023
Contents
Brief
JD - dimensionless productivity index, inverse of dimensionless pressure (based on average pressure) [1].
Math & Physics
From the Darcy's law for an unfractured well located in the center of a circular drainage area, the JD in pseudo-steady state is as follows:
Oil
Gas
Maximum
The unstimulated well potential for a vertical well in a pseudo steady radial flow is:
The maximum possible stimulated well potential for pseudo steady linear flow is:
, see 6/π stimulated well potential
The maximum possible stimulated well potential for steady state linear flow is:
, see 4/π stimulated well potential
Nomenclature
- = formation volume factor, bbl/stb
- = productivity index, stb/psia
- = dimensionless productivity index, dimensionless
- = permeability times thickness, md*ft
- = average reservoir pressure, psia
- = average reservoir pseudopressure, psia2/cP
- = well flowing pressure, psia
- = average well flowing pseudopressure, psia2/cP
- = flowing rate, stb/d
- = gas rate, MMscfd
- = wellbore radius, ft
- = drainage radius, ft
- = skin factor, dimensionless
- = temperature, °R
Greek symbols
- = viscosity, cp
See Also
- Darcy's law
- JD
- J
References
- ↑ Rueda, J.I.; Mach, J.; Wolcott, D. (2004). "Pushing Fracturing Limits to Maximize Producibility in Turbidite Formations in Russia" (SPE-91760-MS). Society of Petroleum Engineers.