Description Usage Arguments Details Value Note Author(s) References Examples
Implements rank correlation method proposed by Iman & Conover (1982).
1 | enforceRankCorrelation(auMC, auAreaDrainage, auEURss, auEURns = NULL, year)
|
auMC |
number of MC iterations to perform |
auAreaDrainage |
Uncertainty about average drainage area of wells: |
auEURss |
Uncertainty about sweet spot average EUR (MMBO for oil; BCFG for gas): |
auEURns |
Uncertainty about non-sweet spot average EUR (MMBO for oil; BCFG for gas): |
year |
Year [XXXX] of factsheet publication of assessment numbers. |
Assumes correlation matrix C required by USGS Continuous Assessment
methodology between mean drainage area, sweet spot EUR, and non-sweet spot EUR
C = rbind(c(1,.5,.5),c(0.5,1,0),c(0.5,0,1)).
As of July 2016, the standard 'z-score' for the EUR distribution is implemented as 2.326 (99%).
Assigning year <= 1 will assume zscore of 3.09 (99.9%) as used in
conventionalAssessment EUR distributions since approximately 2013.
Matrix of correlated variables in each row. Individual columns are DrainageArea,
EURsweetSpot,EURnonSweetSpot.
Edited by CDMartinez 08 Dec 15
Created by CDMartinez 10 Nov 15
Iman, Ronald L, and W J Conover, 1982, A Distribution-free approach to inducing rank correlation among input variables. Communications in statistics - Simulation and Computation 11(3), 311-34.
1 2 3 | enforceRankCorrelation(auMC = 50000,
auAreaDrainage = c(10,20,40),
auEURss=c(0.15,0.4,0.65),year=2016)
|
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