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PTA Based After Closure Analysis Gives
Insight to Permeability and SRV Behavior
Bob Bachman, CGG - Taurus Reservoir Solutions
Outline
1. Can we see SRV like behavior in a DFIT Test ?
2. Overlaying DFITS from multiple wells
• Can we relate production data to DFIT’s ?
3. After Closure Analysis – Do we need specialized plots ?
2
1) Stimulated Reservoir Volume (SRV)
Characteristics
• Zone of Increase Permeability around Fracture
• SRV is retained permeability after a fracture job
• Should be visible during a DFIT
• If Rate High enough ?!
• Late Time
• Not Pressure Dependent Leak-off (PDL)
• PDL behavior disappears during the closure process
• Early Time
3
Rate Normalized
Bourdet Derivative
Kinner=0.1 md
Kinner=1.0 md
Kinner=10 md
Kouter=0.001 md
End of unit slope
Starting to see the
true value of the
outer permeability
1/1
Kinner
Kouter
Kinner=0.01 md
Radial Flow – Composite Permeability
Log Deriv DP over Q versus Delta Time
SPE 174454
Radial Composite – Bourdet Derivative
0 – 1 – 0 Slope
4
Vertical Well
Linear Flow
Composite Permeability Concept
Kinner
High Permeability
Due to Influence of Fracture
Kouter
Static Fracture
SPE 174454
Linear Composite – Bourdet Derivative
½ – 1 – ½ Slope
5
Vertical Well
Nolte Flow
Composite Permeability Concept
Kinner
High Permeability
Due to Influence of Fracture
Kouter
Open Fracture
SPE 174454
Nolte Composite – Bourdet Derivative
3/2 – 1 – 3/2 Slope
6
SPE 163825
Tip Extension ?
7
Combination
G Function Plot
Flow Period DT (minutes) Rate (m3/min) Rate (stb/min)
1 0.75 0.30 1.88
2 0.30 0.50 3.14
3 0.20 0.41 2.59
4 4.13 0.40 2.53
5 14.60 0.50 3.18
Total 19.98
Tip Extension ?
8
DT Derivative Plot
SPE 163825
Flow Period DT (minutes) Rate (m3/min) Rate (stb/min)
1 0.75 0.30 1.88
2 0.30 0.50 3.14
3 0.20 0.41 2.59
4 4.13 0.40 2.53
5 14.60 0.50 3.18
Total 19.98
1/4
-½
3/2
1/1
-1/1
End Nolte Flow at 1.0 days
Composite Permeability at End
This is what an SRV looks like
9
SPE 163825
Flow Period DT (minutes) Rate (m3/min) Rate (stb/min)
1 0.75 0.30 1.88
2 0.30 0.50 3.14
3 0.20 0.41 2.59
4 4.13 0.40 2.53
5 14.60 0.50 3.18
Total 19.98
Composite Permeability
10
DT Derivative Plot
SPE 163825
Flow Period DT (minutes) Rate (m3/min) Rate (stb/min)
1 0.75 0.30 1.88
2 0.30 0.50 3.14
3 0.20 0.41 2.59
4 4.13 0.40 2.53
5 14.60 0.50 3.18
Total 19.98
0
1) Conclusions
Stimulated Reservoir Volume (SRV) Characteristics
• Look for late time unit slopes on Bourdet derivative
• Tip Extension at late time does not happen
• Replaced with ‘Composite Permeability’ Idea
11
2) Overlaying DFITS from Multiple Wells
• Background PTA overlay theory
• Single Well/Multiple Tests
• Can we compare wells based on DFITS ?
• Multi Well/Single Tests
12
Radial Flow during a Buildup Bourdet log-log
Derivative Plot
Permeability Decreasing as
position of zero slope line
moves up
0
13
Permeability Decreasing as
position of zero slope line
moves up
Divide Derivative by Rate
Prior to Shut-in to Compare
different tests
14
Comparing Different Tests
Example - Sequential Injection/Fall-off Tests
Formation Linear Flow/Radial Flow during a BU
Bourdet log-log Derivative Plot
15
Decreasing xf*k0.5
As position of ½ slope
line moves up and to
the left
16
Formation Linear Flow/Radial Flow during a BU
Bourdet log-log Derivative Plot
Even if no radial flow
one can still calculate
maximum permeability
17
Formation Linear Flow/Radial Flow during a BU
Bourdet log-log Derivative Plot
18
3/2 1/1
0
Definitely closed and rolling over
towards linear flow/radial flow
Permeability likely similar to Well
Duvernay #2
19
-½
20
Duvernay Oil Wells – Liquid Prod Profiles
Duvernay Oil Wells – Liquid Prod Profiles
21
2) Conclusions
Overlaying DFITS from Multiple wells
• PTA based Mini-frac interpretations have advantages
• Rate normalized derivative plot overlays are key
• Allows direct comparison of tests from different wells
• Useful even when complex flow regimes occur
• Permeability can be ‘estimated’ even when a rigorous analysis is not possible
• Example shows that 2 wells with similar estimated permeability have
similar production behavior
22
3) After Closure Analysis
Sparky Oil Well - Alberta
• Examine different extrapolation techniques for Pi
23
End HRTS, DT=0.09125, G=6.62
BHP=19,098, Grad=14.0 (Closure)
Combination
G Function Plot
24
½
-3/2
PTA based Bourdet Derivative
with Primary Pressure Derivative
(PPD) Plot
0
1) End HRTS, DT=0.09125, G=6.62
BHP=19,098, Grad=14.0 (Closure)
2) End Linear Flow, DT=1.02439, G=25.56
3) Radial Flow at end
BHP=14,181, Grad=10.4
25
-2/1
Linear Soliman/Craig
ACA Plot
0
Extrapolation
P*=12,100, Grad= 8.9 kPa/m
26
Linear Superposition
Time Plot
0
Extrapolation
P*=12,100, Grad= 8.9 kPa/m
27
Radial Soliman/Craig
ACA Plot
0
Extrapolation
P*=12,900, Grad= 9.5 kPa/m
28
Radial Superposition
Time Plot
0
Extrapolation
P*=12,900, Grad= 9.5 kPa/m
29
3) Conclusions
Linear/Radial Superposition Time Plots
Generalized ACA Plots
• Has been used in PTA Analysis for 50+ years
• Accounts for rate variations
• No ‘Impulse Assumption’
• Use with the derivative plot
• Why do we need specialized plots?
• PTA techniques only work when Shut-In times are short compared to
injection times ?! (Dake – “Practice of Reservoir Engineering”)
• This is INCORRECT
• PTA works on all time scales
• Specialized plots are not necessary
30
Thank you
Questions?
31
Radial Superposition Time (tsr)
as pumping time becomes small
1 Injection Period + 1 Fall-off
• 𝑡 𝑠𝑟 = ln(
𝑡 𝑝+∆𝑡
∆𝑡
) = ln(1 +
𝑡 𝑝
∆𝑡
) =
𝑡 𝑝
∆𝑡
-
1
2
(
𝑡 𝑝
∆𝑡
) 2+ …
• lim
𝑡 𝑝→0
𝑡 𝑠𝑟 = lim
𝑡 𝑝→0
𝑡 𝑝
∆𝑡
−
1
2
(
𝑡 𝑝
∆𝑡
) 2+ … =
𝑡 𝑝
∆𝑡
• For radial flow with short pumping time a plot of Pressure versus 1/Dt
or 1/(tp + Dt) is equivalent to a Horner Plot. This is the Radial
Soliman/Craig plot
32

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Bachman_DFIT_2016-10-26_ForPublication

  • 1. PTA Based After Closure Analysis Gives Insight to Permeability and SRV Behavior Bob Bachman, CGG - Taurus Reservoir Solutions
  • 2. Outline 1. Can we see SRV like behavior in a DFIT Test ? 2. Overlaying DFITS from multiple wells • Can we relate production data to DFIT’s ? 3. After Closure Analysis – Do we need specialized plots ? 2
  • 3. 1) Stimulated Reservoir Volume (SRV) Characteristics • Zone of Increase Permeability around Fracture • SRV is retained permeability after a fracture job • Should be visible during a DFIT • If Rate High enough ?! • Late Time • Not Pressure Dependent Leak-off (PDL) • PDL behavior disappears during the closure process • Early Time 3
  • 4. Rate Normalized Bourdet Derivative Kinner=0.1 md Kinner=1.0 md Kinner=10 md Kouter=0.001 md End of unit slope Starting to see the true value of the outer permeability 1/1 Kinner Kouter Kinner=0.01 md Radial Flow – Composite Permeability Log Deriv DP over Q versus Delta Time SPE 174454 Radial Composite – Bourdet Derivative 0 – 1 – 0 Slope 4
  • 5. Vertical Well Linear Flow Composite Permeability Concept Kinner High Permeability Due to Influence of Fracture Kouter Static Fracture SPE 174454 Linear Composite – Bourdet Derivative ½ – 1 – ½ Slope 5
  • 6. Vertical Well Nolte Flow Composite Permeability Concept Kinner High Permeability Due to Influence of Fracture Kouter Open Fracture SPE 174454 Nolte Composite – Bourdet Derivative 3/2 – 1 – 3/2 Slope 6
  • 7. SPE 163825 Tip Extension ? 7 Combination G Function Plot Flow Period DT (minutes) Rate (m3/min) Rate (stb/min) 1 0.75 0.30 1.88 2 0.30 0.50 3.14 3 0.20 0.41 2.59 4 4.13 0.40 2.53 5 14.60 0.50 3.18 Total 19.98
  • 8. Tip Extension ? 8 DT Derivative Plot SPE 163825 Flow Period DT (minutes) Rate (m3/min) Rate (stb/min) 1 0.75 0.30 1.88 2 0.30 0.50 3.14 3 0.20 0.41 2.59 4 4.13 0.40 2.53 5 14.60 0.50 3.18 Total 19.98 1/4
  • 9. -½ 3/2 1/1 -1/1 End Nolte Flow at 1.0 days Composite Permeability at End This is what an SRV looks like 9 SPE 163825 Flow Period DT (minutes) Rate (m3/min) Rate (stb/min) 1 0.75 0.30 1.88 2 0.30 0.50 3.14 3 0.20 0.41 2.59 4 4.13 0.40 2.53 5 14.60 0.50 3.18 Total 19.98
  • 10. Composite Permeability 10 DT Derivative Plot SPE 163825 Flow Period DT (minutes) Rate (m3/min) Rate (stb/min) 1 0.75 0.30 1.88 2 0.30 0.50 3.14 3 0.20 0.41 2.59 4 4.13 0.40 2.53 5 14.60 0.50 3.18 Total 19.98 0
  • 11. 1) Conclusions Stimulated Reservoir Volume (SRV) Characteristics • Look for late time unit slopes on Bourdet derivative • Tip Extension at late time does not happen • Replaced with ‘Composite Permeability’ Idea 11
  • 12. 2) Overlaying DFITS from Multiple Wells • Background PTA overlay theory • Single Well/Multiple Tests • Can we compare wells based on DFITS ? • Multi Well/Single Tests 12
  • 13. Radial Flow during a Buildup Bourdet log-log Derivative Plot Permeability Decreasing as position of zero slope line moves up 0 13
  • 14. Permeability Decreasing as position of zero slope line moves up Divide Derivative by Rate Prior to Shut-in to Compare different tests 14 Comparing Different Tests Example - Sequential Injection/Fall-off Tests
  • 15. Formation Linear Flow/Radial Flow during a BU Bourdet log-log Derivative Plot 15
  • 16. Decreasing xf*k0.5 As position of ½ slope line moves up and to the left 16 Formation Linear Flow/Radial Flow during a BU Bourdet log-log Derivative Plot
  • 17. Even if no radial flow one can still calculate maximum permeability 17 Formation Linear Flow/Radial Flow during a BU Bourdet log-log Derivative Plot
  • 19. 0 Definitely closed and rolling over towards linear flow/radial flow Permeability likely similar to Well Duvernay #2 19
  • 20. -½ 20 Duvernay Oil Wells – Liquid Prod Profiles
  • 21. Duvernay Oil Wells – Liquid Prod Profiles 21
  • 22. 2) Conclusions Overlaying DFITS from Multiple wells • PTA based Mini-frac interpretations have advantages • Rate normalized derivative plot overlays are key • Allows direct comparison of tests from different wells • Useful even when complex flow regimes occur • Permeability can be ‘estimated’ even when a rigorous analysis is not possible • Example shows that 2 wells with similar estimated permeability have similar production behavior 22
  • 23. 3) After Closure Analysis Sparky Oil Well - Alberta • Examine different extrapolation techniques for Pi 23
  • 24. End HRTS, DT=0.09125, G=6.62 BHP=19,098, Grad=14.0 (Closure) Combination G Function Plot 24
  • 25. ½ -3/2 PTA based Bourdet Derivative with Primary Pressure Derivative (PPD) Plot 0 1) End HRTS, DT=0.09125, G=6.62 BHP=19,098, Grad=14.0 (Closure) 2) End Linear Flow, DT=1.02439, G=25.56 3) Radial Flow at end BHP=14,181, Grad=10.4 25 -2/1
  • 30. 3) Conclusions Linear/Radial Superposition Time Plots Generalized ACA Plots • Has been used in PTA Analysis for 50+ years • Accounts for rate variations • No ‘Impulse Assumption’ • Use with the derivative plot • Why do we need specialized plots? • PTA techniques only work when Shut-In times are short compared to injection times ?! (Dake – “Practice of Reservoir Engineering”) • This is INCORRECT • PTA works on all time scales • Specialized plots are not necessary 30
  • 32. Radial Superposition Time (tsr) as pumping time becomes small 1 Injection Period + 1 Fall-off • 𝑡 𝑠𝑟 = ln( 𝑡 𝑝+∆𝑡 ∆𝑡 ) = ln(1 + 𝑡 𝑝 ∆𝑡 ) = 𝑡 𝑝 ∆𝑡 - 1 2 ( 𝑡 𝑝 ∆𝑡 ) 2+ … • lim 𝑡 𝑝→0 𝑡 𝑠𝑟 = lim 𝑡 𝑝→0 𝑡 𝑝 ∆𝑡 − 1 2 ( 𝑡 𝑝 ∆𝑡 ) 2+ … = 𝑡 𝑝 ∆𝑡 • For radial flow with short pumping time a plot of Pressure versus 1/Dt or 1/(tp + Dt) is equivalent to a Horner Plot. This is the Radial Soliman/Craig plot 32