Create a Gas In Place (OGIP) distribution, determining the P10, P50 & P90 values using the following hints. Document your results in a 2 page report with key screen shots. Also upload your @Risk excel sheet.
a. Use the HW3_OGIP.XLS spreadsheet which has two tabs:
i. Welldata – this is the raw data from 25 wells in the same field.
ii. VolumetricModel – this is where the calculations reside for that field.
b. In the VolumetricModel tab, replace the Input Values for Depth, Thickness, GC, Density, PhiM, and Sw with distribution functions from @Risk. To obtain the distributions functions, go first to the WellData TAB.
c. In the WellData tab, choose a distribution function — for each of these inputs — that you think adequately matches the data. Be careful of using functions that result in nonsensical values (i.e. negative thickness; use RiskTruncate).
d. In the VolumetricModel tab, replace the OutputValue for GIPTotal with a RiskOutput function.
e. Run the Monte Carlo simulation utilizing the distributions of input variables and the single output variable GIPTotal to generate the distribution for GIPTotal and the P10, P50 and P90 estimates. Use at least 1000 iterations.
Part A1:
Convert the probabilistic OGIP estimation of HW3 to an EUR estimation, using the recovery factors for the gas given as a probability input function in HW4A_RF.xls. Use the function for shale gas RF as inputs for the EUR computations. Here are the steps
a. Your output function needs to be an RIskOutput function.
b. Run the MC simulation.
c. Determine the P10, P50 & P90 EUR values (assuming well is economic)
d. Give a table with P10, P50 & P90 EUR, as well as proved, probable and possible reserves volumes.
Part B:
Using the data in ‘HW4B_Correlation Data.XLS’, do the following:
- Determine the correlation between depth and Gas Content, and simulate (with @RISK) 100 pairs of randomly generated depth and Gas Content data;
- Give a cross-plot on the same graph with (1) the raw input data, and (2) the data generated from the distributions [under task (a)].
- Fit a least squares regression curve through each of the data sets using xcel.
- Show the equations and correlation coefficients of each of the equations in the plot.
If you have done this properly, the input and simulated dataset will have similar clustering and similar least squares fits.
PETE 555
HW 3
Create a Gas In Place (OGIP) distribution, determining the P10, P50 & P90 values using the following hints. Document your results in a 2 page report with key screen shots. Also upload your @Risk excel sheet.
a.
Use the HW3_OGIP.XLS spreadsheet which has two tabs:
i. Welldata – this is the raw data from 25 wells in the same field.
ii. VolumetricModel – this is where the calculations reside for that field.
b. In the VolumetricModel tab,
replace the Input Values
for Depth, Thickness, GC, Density, PhiM, and Sw
with distribution functions
from @Risk. To obtain the distributions functions, go first to the WellData TAB.
c. In the WellData tab, choose a distribution function — for each of these inputs — that you think adequately matches the data. Be careful of using functions that result in nonsensical values (i.e. negative thickness; use RiskTruncate).
d. In the VolumetricModel tab,
replace the OutputValue
for GIPTotal
with a RiskOutput function.
e.
Run the Monte Carlo simulation
utilizing the distributions of input variables and the single output variable
GIPTotal
to generate the distribution for GIPTotal and the P10, P50 and P90 estimates. Use at least 1000 iterations.
PalisadeFitLinks
Num Links | 4 | ||||||||||||||
0 |
Well
Data
Pore pressure | Normal hydrostatic | ||||||||||
Reservoir temperature | 100 | deg f | |||||||||
Gas gravity | 0.62 | ||||||||||
CO2, mole fraction | 2.1% | ||||||||||
N2, mole fraction | 1.1% | ||||||||||
Depth | ft | Shale thickness, ft | Gas content, | scf/ton | Rock density, | gm/cc | Matrix porosity, % | Matrix | Sw | ||
Well001 | 2,592 | 107.7 | 47.2 | 2.466 | 2.20% | 48.1% | |||||
Well002 | 2,428 | 2.416 | |||||||||
Well003 | 2,076 | 198.3 | 57.0 | 2.488 | 1.40% | 49.7% | |||||
Well004 | 2,284 | 130.8 | 50.1 | 2.511 | 1.70% | 49.9% | |||||
Well005 | 2,280 | 177.3 | 2.471 | ||||||||
Well006 | 2,106 | 90.0 | 69.8 | 2.465 | 4.30% | 50.4% | |||||
Well007 | 2,184 | 160.5 | 50.0 | 2.447 | 2.10% | 50.0% | |||||
Well008 | 2,365 | 80.6 | 2.462 | 42.4% | |||||||
Well009 | 2,124 | 108.6 | 2.413 | ||||||||
Well010 | 2,301 | 93.6 | 2.445 | ||||||||
Well011 | 2,044 | 163.5 | 52.6 | 2.439 | 2.00% | 44.5% | |||||
Well012 | 2,417 | 148.8 | 63.6 | 2.428 | 2.80% | ||||||
Well013 | 2,150 | 178.8 | 2.508 | ||||||||
Well014 | 2,305 | 132.3 | 71.6 | 2.410 | 2.30% | ||||||
Well015 | 2,494 | 89.4 | 46.7 | 2.489 | 45.0% | ||||||
Well016 | 2,277 | 121.8 | 2.440 | ||||||||
Well017 | 2,447 | 120.6 | 2.365 | ||||||||
Well018 | 2,078 | 108.0 | 62.7 | 2.467 | 45.2% | ||||||
Well019 | 2,295 | 132.6 | 2.386 | ||||||||
Well020 | 2,216 | 135.0 | 2.427 | ||||||||
Well021 | 2,104 | 138.0 | 78.3 | 2.408 | 1.80% | ||||||
Well022 | 2,195 | 111.9 | 63.8 | 2.520 | 44.0% | ||||||
Well023 | 1,998 | 79.5 | 2.510 | ||||||||
Well024 | 2,086 | 175.5 | 94.4 | 2.388 | 1.60% | 46.2% | |||||
Well025 | 2,060 | 88.8 | 52.1 | 2.444 | 2.40% | 49.4% |
VolumetricModel
Inputs | |||||
2,274 | |||||
Pressure | 985 | psia | |||
Thickness | 89.0 | ||||
GC | 58.0 | ||||
Density | |||||
Phim | 2.12% | ||||
43.5% | |||||
Bg | 0.00293 | RB/Mscf | |||
Outputs | |||||
GIPsorbed | 10.37 | Bscf/sec | Factor 62.4 from density gm/cc to lbm per cubic ft; 1 US ton is 2000 lbm (US pound mass) | ||
GIPfree | 1.75 | Factor 5.615 from barrels to cubic ft (converting RB to cubic ft, as in Bg) | |||
GIPtotal | 12.12 |
PETE 555
HW 4
Part A1:
Convert the probabilistic OGIP estimation of HW3 to an EUR estimation, using the recovery factors for the gas given as a
probability input function
in HW4A_RF.xls. Use the function for shale gas RF as inputs for the EUR computations. Here are the steps
a. Your output function needs to be
an RIskOutput function.
b. Run the MC simulation.
c. Determine the P10, P50 & P90 EUR values (assuming well is economic)
d. Give a table with P10, P50 & P90 EUR, as well as proved, probable and possible reserves volumes.
Part B:
Using the data in ‘HW4B_Correlation Data.XLS’, do the following:
a. Determine the correlation between depth and Gas Content, and simulate (with @RISK) 100 pairs of randomly generated depth and Gas Content data;
b. Give a cross-plot on the same graph with (1) the raw input data, and (2) the data generated from the distributions [under task (a)].
c. Fit a least squares regression curve through each of the data sets using xcel.
d. Show the equations and correlation coefficients of each of the equations in the plot.
If you have done this properly, the input and simulated dataset will have similar clustering and similar least squares fits.
Sheet1
Gas | |||
Depth | Content | ||
Feet | Scf/Ton | ||
1 | 93.7 | 14 | |
204.1 | 54.1 | ||
211.1 | 56.3 | ||
22 | 16.6 | ||
224.4 | 41.1 | ||
228.4 | 31.4 | ||
236.3 | 59 | ||
237.4 | 18.7 | ||
242.3 | 106 | ||
245.3 | 43 | ||
250.7 | 79.8 | ||
252 | 9.6 | ||
256.9 | 86 | ||
257.4 | 41.6 | ||
26 | 77.1 | ||
2 | 63 | 63.7 | |
267.1 | 74.5 | ||
2 | 70.1 | 18.4 | |
2 | 70.7 | 23.6 | |
273.3 | 23.3 | ||
276.3 | 123.4 | ||
279.9 | 39.4 | ||
281.2 | 81.6 | ||
284.2 | 48.7 | ||
2 | 86.5 | 76.1 | |
287.5 | 55.8 | ||
290.7 | 26.1 | ||
2 | 91.6 | 41.5 | |
294.9 | 121.6 | ||
2 | 96.5 | 31.9 | |
29 | 8.2 | 42.5 | |
299 | 8.1 | ||
301.5 | 28.7 | ||
303.3 | |||
306.4 | 7.7 | ||
30 | 7.3 | 36.4 | |
310 | 40.8 | ||
310.9 | 64.7 | ||
313.3 | 40.6 | ||
315 | 38.3 | ||
317.9 | 26.5 | ||
318.9 | 103.6 | ||
322.1 | 68 | ||
322.9 | 59.3 | ||
325.1 | |||
327.4 | 40.7 | ||
329.1 | 57.8 | ||
332 | 29.6 | ||
332.7 | |||
336.4 | 46 | ||
337.8 | 22.4 | ||
339.9 | 36.2 | ||
34 | |||
344.5 | |||
345.7 | 82.9 | ||
347.7 | 99.3 | ||
349.9 | 62.6 | ||
353 | 85.8 | ||
353.5 | 15.4 | ||
355.7 | 83.2 | ||
359.6 | |||
361.4 | 27.5 | ||
362.3 | 79.2 | ||
366.1 | 15.5 | ||
368 | |||
370.8 | |||
371.2 | 84.4 | ||
374.5 | |||
376.8 | |||
378.9 | 44.2 | ||
382.3 | 124.6 | ||
383 | 33.7 | ||
386.8 | 72.4 | ||
388.7 | |||
391.2 | 48.6 | ||
393.9 | |||
396.2 | 78.6 | ||
397.1 | 46.6 | ||
399.5 | |||
402.6 | 86.2 | ||
406.4 | 15.9 | ||
408.8 | 35.9 | ||
410.8 | |||
412.1 | 66.7 | ||
416.2 | 115.3 | ||
418.1 | 108.8 | ||
420.1 | |||
422.9 | |||
426.5 | 87.3 | ||
428.1 | |||
431 | |||
433.3 | 65.1 | ||
435.8 | 80.3 | ||
439.8 | |||
443.3 | 31.1 | ||
444.6 | 82.1 | ||
448.8 | 74.4 | ||
450 | 106.2 | ||
452.1 | 104.2 | ||
457.2 | |||
458.3 | 69.7 | ||
461.1 | 82.5 | ||
465.7 | 61.5 | ||
467.6 | 34.4 | ||
472.6 | 13.9 | ||
473.8 | 130.3 | ||
476.1 | 77.8 | ||
480.3 | 26.6 | ||
484.3 | 41.8 | ||
486.2 | |||
489.3 | 66.9 | ||
492.4 | |||
496.5 | |||
499.8 | 79.6 | ||
504.9 | |||
508.8 | 54.5 | ||
512.3 | |||
515.1 | 98.4 | ||
519.4 | 85.4 | ||
523.2 | 115.6 | ||
526.1 | 122 | ||
529.8 | 117.1 | ||
533.1 | 58.6 | ||
538.5 | |||
541.6 | 82.8 | ||
546.9 | 69.9 | ||
550.4 | 175.8 | ||
552.6 | 143 | ||
558.7 | 132.5 | ||
564.3 | |||
568.9 | 123.8 | ||
572.9 | 118.1 | ||
575.7 | |||
584.2 | 112.9 | ||
585.9 | 118.4 | ||
595.1 | 98.1 | ||
595.8 | 168 | ||
606.5 | 143.6 | ||
612.6 | 170.7 | ||
613.6 | 115.9 | ||
621.8 | 97.2 | ||
627.8 | 138.9 | ||
633.6 | 174.1 | ||
643.6 | 111.5 | ||
652.5 | 216.3 | ||
663.8 | 79.5 | ||
675.4 | 148.5 | ||
686.4 | 147.4 | ||
700.3 | 150.1 | ||
715.3 | |||
802.1 | 257.7 | ||
995.5 | 398.4 |
Sheet2
Sheet3
rsklibSimData
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@�@�Ó.��@~�ÓÜBí�@Ç�o±En�@�j×FDt”@�ø�ب6�@¥ì��*sÿ?ÖRecovery Factors
Sheet1
Oil
Conventional
Unconvential
20
80
Gas
50
RiskSerializationData8
Written By Version
Serialization Major Version
Serialization Minor Version
Browse Record
Display Mode
Sens Graph Type
Cond Sens Settings
Scenario Settings
Selected Scenario
Distribution Options
Distribution GS
Distribution Curves
Sens Tornado Options
Sens Tornado GS
Sens Tornado Curves
Scen Tornado Options
Scen Tornado GS
Scen Tornado Curves
Sens Spider Option
Sens Spider GS
Sens Spider Curves
ERROR:#NAME?
TRUE
GF1_rK0qDwEAEwA6AQwjACcAPACIAJwAnQCrALkAFgE2ATABKwD//wAABAAAAAEEAAAAAAdHZW5lcmFsAAAAARJHYXMgLyBVbmNvbnZlbnRpYWwBNENvbXBhcmlzb24gd2l0aCBSaXNrTG9nbm9ybSgxMCw4LFJpc2tUcnVuY2F0ZSgwLDUwKSkBARAAAgABClN0YXRpc3RpY3MDAQEA/wEBAQEBAAEBAQAEAAAAAQEBAQEAAQEBAAQAAAACwAAC4wAAHwASR2FzIC8gVW5jb252ZW50aWFsAAAA/wAA/wEAAAIAAgAxACRSaXNrTG9nbm9ybSgxMCw4LFJpc2tUcnVuY2F0ZSgwLDUwKSkAAQD/AAAAAQAAAgAeAScBAQEDAQAAAAAAABRAAQAAAAAAADlAAQUAAQEBAAEBAQA=
ERROR:#NAME? 0 3 0 TRUE
GF1_rK0qDwEAEwA4AQwjACcAPACGAJoAmwCpALcAEgE0AS4BKwD//wAAAQAAAAEEAAAAAAdHZW5lcmFsAAAAARJPaWwgLyBVbmNvbnZlbnRpYWwBMkNvbXBhcmlzb24gd2l0aCBSaXNrTm9ybWFsKDYsMixSaXNrVHJ1bmNhdGUoMCwyNSkpAQEQAAIAAQpTdGF0aXN0aWNzAwEBAP8BAQEBAQABAQEABAAAAAEBAQEBAAEBAQAEAAAAAr4AAuEAAB8AEk9pbCAvIFVuY29udmVudGlhbAAAAP8AAP8BAAACAAIALwAiUmlza05vcm1hbCg2LDIsUmlza1RydW5jYXRlKDAsMjUpKQABAP8AAAABAAACABoBJAEBAQMBmpmZmZmZqT8AAGZmZmZmZu4/AAAFAAEBAQABAQEA
ERROR:#NAME? 0 3 0 TRUE
GF1_rK0qDwEAEwBaAQwjACcAPACXAKsArAC6AMgANAFWAVABKwD//wAABAAAAAEEAAAAAAdHZW5lcmFsAAAAARJHYXMgLyBDb252ZW50aW9uYWwBQ0NvbXBhcmlzb24gd2l0aCBSaXNrTG9nbm9ybSg1NSwyMCxSaXNrVHJ1bmNhdGUoMCw4MCksUmlza1NoaWZ0KDE1KSkBARAAAgABClN0YXRpc3RpY3MDAQEA/wEBAQEBAAEBAQAEAAAAAQEBAQEAAQEBAAQAAAACzwAC8gAAHwASR2FzIC8gQ29udmVudGlvbmFsAAAA/wAA/wEAAAIAAgBAADNSaXNrTG9nbm9ybSg1NSwyMCxSaXNrVHJ1bmNhdGUoMCw4MCksUmlza1NoaWZ0KDE1KSkAAQD/AAAAAQAAAgA8AUYBAQEDAZqZmZmZmak/AABmZmZmZmbuPwAABQABAQEAAQEBAA==
ERROR:#NAME? 0 3 0 TRUE
GF1_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
Recovery Factors
Conventional Unconvential
Oil
28.2736839997
6.0088807474
Gas
65.0732590985
9.7765449543
Laherrere 2006
This Study
Dong 2012
RF
0
10
20
30
40
50
60
70
80
90
100
1
00
1
0
2
0
3
0
4
0
5
0
6
0
7
0
8
0
9
0
1
0
0
0.0