Simulation-Regression Approximations for Value of Information Analysis of Geophysical Data

被引:10
作者
Eidsvik, Jo [1 ]
Dutta, Geetartha [2 ]
Mukerji, Tapan [2 ,3 ]
Bhattacharjya, Debarun [4 ]
机构
[1] NTNU, Dept Math Sci, N-7491 Trondheim, Norway
[2] Stanford Univ, Dept Energy Resources Engn, Stanford, CA 94305 USA
[3] Stanford Univ, Dept Geophys, Stanford, CA 94305 USA
[4] IBM TJ Watson Res Ctr, Cognit Comp Res, Yorktown Hts, NY USA
关键词
Value of information; Decision analysis; Geophysical data; Spatial decision situations; Simulation and regression; Petroleum geostatistics; SPATIAL INFORMATION; BAYESIAN NETWORKS; PERFECT INFORMATION; SEISMIC AMPLITUDE; EXPECTED VALUE; METHODOLOGY;
D O I
10.1007/s11004-017-9679-9
中图分类号
P [天文学、地球科学];
学科分类号
07 ;
摘要
Value of information analysis is useful for helping a decision maker evaluate the benefits of acquiring or processing additional data. Such analysis is particularly beneficial in the petroleum industry, where information gathering is costly and time-consuming. Furthermore, there are often abundant opportunities for discovering creative information gathering schemes, involving the type and location of geophysical measurements. A consistent evaluation of such data requires spatial modeling that realistically captures the various aspects of the decision situation: the uncertain reservoir variables, the alternatives and the geophysical data under consideration. The computational tasks of value of information analysis can be daunting in such spatial decision situations; in this paper, a regression-based approximation approach is presented. The approach involves Monte Carlo simulation of data followed by linear regression to fit the conditional expectation expression that is needed for value of information analysis. Efficient approximations allow practical value of information analysis for the spatial decision situations that are typically encountered in petroleum reservoir evaluation. Applications are presented for seismic amplitude data and electromagnetic resistivity data, where one example includes multi-phase fluid flow simulations.
引用
收藏
页码:467 / 491
页数:25
相关论文
共 30 条
[1]   Partial least squares regression and projection on latent structure regression (PLS Regression) [J].
Abdi, Herve .
WILEY INTERDISCIPLINARY REVIEWS-COMPUTATIONAL STATISTICS, 2010, 2 (01) :97-106
[2]  
Avseth P., 2005, Quantitative Seismic Interpretation, DOI 10.1017/CBO9780511600074
[3]   Value of information in closed-loop reservoir management [J].
Barros, E. G. D. ;
Van den Hof, P. M. J. ;
Jansen, J. D. .
COMPUTATIONAL GEOSCIENCES, 2016, 20 (03) :737-749
[4]   The Value of Information in Portfolio Problems with Dependent Projects [J].
Bhattacharjya, Debarun .
DECISION ANALYSIS, 2013, 10 (04) :341-351
[5]   The Value of Information in Spatial Decision Making [J].
Bhattacharjya, Debarun ;
Eidsvik, Jo ;
Mukerji, Tapan .
MATHEMATICAL GEOSCIENCES, 2010, 42 (02) :141-163
[6]  
Bickel E., 2008, Decision analysis, V5, P116, DOI DOI 10.1287/DECA.1080.0118
[7]  
Bickel J Eric, 2006, Decision Analysis, V3, P16
[8]  
Bratvold RB, 2010, SPE
[9]   Value of Information in the Oil and Gas Industry: Past, Present, and Future [J].
Bratvold, Reidar B. ;
Bickel, J. Eric ;
Lohne, Hans Petter .
SPE RESERVOIR EVALUATION & ENGINEERING, 2009, 12 (04) :630-638
[10]  
Darwiche A, 2009, MODELING AND REASONING WITH BAYESIAN NETWORKS, P1, DOI 10.1017/CBO9780511811357