Context & Learning Goals
SP-2 showed KRM-4 has skin S=+5 and FE=60% — a damaged well in average-quality rock. But is its rock quality representative of the field, or is it in a low-permeability zone? To answer this, you need the Specific Productivity Index: normalising J by net pay thickness isolates rock quality from the thickness effect, enabling genuine well-to-well comparison. This is the foundation of the drilling decision: where to place KRM-6.
Learning Goals for SP-3
- Calculate SPImeasured = Jmeas/h and SPIideal = Jideal/h for all five KRM wells
- Build the J vs h cross-plot with SPI isoline grid and locate all five wells on it
- Distinguish wells below the average SPI line due to damage (recoverable by stimulation) from wells with genuinely lower SPIideal (rock limitation)
- Construct the stimulation priority matrix combining SPI rank and FE
- Predict J for KRM-6 at h = 115 ft (±15 ft) using the field-average SPI with P10/P50/P90 range
SP-3 — Full Karama Field Well Data
| Well | h (ft) | k (mD) | S | Jmeas | Jideal | SPImeas=J/h | SPIideal | FE |
|---|---|---|---|---|---|---|---|---|
| KRM-1 | 110 | 22 | +2 | 1.18 | 1.35 | calculate | calculate | calculate |
| KRM-2 | 95 | 18 | +14 | 0.41 | 0.926 | calculate | calculate | calculate |
| KRM-4 | 95 | 18 | +5 | 0.60 | 0.926 | calculate | calculate | calculate |
| KRM-3 | 130 | 25 | −1 | 1.75 | 1.68 | calculate | calculate | calculate |
| KRM-5 | 75 | 12 | +9 | 0.18 | 0.575 | calculate | calculate | calculate |
Note: KRM-3 has S=−1 (slight stimulation), giving Jmeas > Jideal at S=0 baseline is unusual — account for this in FE interpretation.
KWL Planner — SP-3 Specific
- SPI = J/h removes thickness effect
- High SPI = good rock (high k per ft)
- Damaged well: SPImeas < SPIideal
- J vs h cross-plot: SPI = slope of line from origin
- Which KRM well is in the best rock quality?
- Is KRM-4’s SPIideal above or below field average?
- How confident can we be in a KRM-6 J prediction?
- Which wells should be stimulated first?
- SPIideal ranking: ___ > ___ > ___
- Field-average SPI = ___ STB/d/psi/ft
- KRM-6 Jpredicted = ___ STB/d/psi
- Priority 1 stimulation candidate = ___
Task Sequence — Field SPI Analysis
Task 1: Compute SPI for All Five Wells
- SPImeasured: For each well, divide Jmeas by h. Fill in the table above column by column.
- SPIideal: Divide Jideal by h for each well. This is the rock quality metric, skin-corrected.
- FE for each well: FE = Jmeas/Jideal. Note that KRM-3 (S=−1) will give FE slightly above 1.0 — this means the stimulation has pushed it above its undamaged Darcy baseline.
- Rank by SPIideal from highest to lowest. This is the true reservoir quality ranking.
Task 2: Field Average SPI and Cross-Plot Interpretation
- Field-average SPIideal: Compute the arithmetic mean of SPIideal for all five wells. Record this as your field reference line.
- J vs h cross-plot: On graph paper or using the Topic 2.3 simulator, plot Jmeas vs h for each well. Draw the field-average SPI line from the origin.
- Identify outliers: Wells plotting above the average SPI line: good rock or stimulation. Wells plotting below: damaged or poor rock. Which category does each KRM well fall into?
- Critical distinction: KRM-2 and KRM-4 both plot below the average SPI line using Jmeas. But their SPIideal values are identical. What does this tell you about the nature of their underperformance?
Task 3: Stimulation Priority Matrix
Combine SPIideal (rock quality) and FE (damage fraction) to build a two-axis stimulation priority matrix:
| Well | SPIideal | FE (%) | Stimulation Value | Priority | Recommended Action |
|---|---|---|---|---|---|
| KRM-2 | your calc | your calc | Very high — good rock + severe damage | 1st | Acid stimulate immediately |
| KRM-5 | your calc | your calc | High — poor rock + severe damage | 2nd | Stimulate; manage expectations |
| KRM-4 | your calc | your calc | Moderate — average rock + moderate damage | 3rd | Acid stimulate after KRM-2 |
| KRM-1 | your calc | your calc | Low — good rock + mild damage | 4th | Monitor; consider light acid wash |
| KRM-3 | your calc | your calc | None — already stimulated, best rock | — | Use as model well & drilling guide |
Task 4: KRM-6 J Prediction
Seismic interpretation gives hKRM-6 = 115 ± 15 ft at the proposed KRM-6 drill location.
- P50 prediction: JKRM-6,P50 = SPIideal,avg × hP50 = SPIavg × 115.
- Uncertainty from SPI variability: JP10 = SPIP10 × 115 (use lowest SPIideal in field). JP90 = SPIP90 × 115 (use highest SPIideal).
- Uncertainty from h variability: Jh-low = SPIavg × 100. Jh-high = SPIavg × 130.
- Which source of uncertainty dominates? Compare the SPI range with the h range. Whichever drives more J uncertainty is the priority for data acquisition (better core/log for h, or more wells for SPI calibration).
- Rate prediction at Pwf = 3,100 psia: QP50 = JP50 × (4,850 − 3,100). Does KRM-6 meet the 1,200 STB/day target with P50 SPI?
SP-3 Deliverable
Record: completed SPI table (both measured and ideal for all five wells); field-average SPIideal; stimulation priority ranking; KRM-6 J prediction (P10/P50/P90); and the identified dominant uncertainty source. These carry forward to SP-4 where Jideal = 0.926 (KRM-4’s value at S=0) is used as the linear PI for composite IPR construction.
Just-in-Time Resources
Targeted Module 02 assets for this sub-problem. Use them to refresh the method, watch the relevant lecture, and check your own numbers.
Lecture 2.3C — Case Study: SPI Ranking & the KRM-6 Prediction (1:1 with this sub-problem).
Knowledge Check — SP-3
Question 1
SPImeasured for KRM-4 (Jmeas=0.600, h=95 ft) is:
Question 2
KRM-2 (Jmeas=0.41, h=95 ft) and KRM-4 (Jmeas=0.60, h=95 ft) have different measured SPIs. However, their SPIideal values are identical. What is the correct interpretation?
Question 3
Which well has the highest SPIideal (best reservoir quality per foot of pay)?
Question 4
Field-average SPIideal ≈ 0.01047 STB/d/psi/ft. KRM-6 is proposed with h = 115 ft (P50 seismic). Predicted JP50 is approximately:
Question 5
A field study changes the net pay cut-off from φ > 10% to φ > 15% for all wells. This would cause SPIideal for all wells to: