All Days 2007
DOI: 10.2118/107525-ms
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Fast and Efficient Modeling and Conditioning of Naturally Fractured Reservoir Models Using Static and Dynamic Data

Abstract: fax 01-972-952-9435. AbstractA large proportion of petroleum reservoirs is known to be naturally fractured with consequences on their flow behavior hence on reservoir performance. Though the modeling of such reservoirs has been the purpose of many research works, it remains a challenging task. Too simplistic reservoir models do not allow capturing essential features like large-scale fracturing trends, or non-linear multivariate relationships between the equivalent (generally anisotropic) permeability of the fr… Show more

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Cited by 23 publications
(6 citation statements)
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“…The classical way to model production from NFRs is the dual-porosity model (Warren and Root 1963) with its extension to multiphase flow (Kazemi et al 1976;Kazemi 1983, 1988;Quandalle and Sabathier 1989), which separates the reservoir into a flowing domain (the network of connected and permeable fractures) and a stagnant domain (the low-permeability rock matrix), with the latter providing the storage. The equivalent fracture permeability is usually computed from stochastically generated discrete fracture networks (DFNs), whereas the permeability of the rock matrix comes from plug measurements (Dershowitz et al 2000;Bourbiaux et al 2002;Garcia et al 2007). The exchange of oil, gas, and water between the two domains is modeled by transfer func-tions (describing the physics of fluid exchange between fracture and matrix) and a shape factor (describing the geometry of the rock matrix).…”
Section: Introductionmentioning
confidence: 99%
“…The classical way to model production from NFRs is the dual-porosity model (Warren and Root 1963) with its extension to multiphase flow (Kazemi et al 1976;Kazemi 1983, 1988;Quandalle and Sabathier 1989), which separates the reservoir into a flowing domain (the network of connected and permeable fractures) and a stagnant domain (the low-permeability rock matrix), with the latter providing the storage. The equivalent fracture permeability is usually computed from stochastically generated discrete fracture networks (DFNs), whereas the permeability of the rock matrix comes from plug measurements (Dershowitz et al 2000;Bourbiaux et al 2002;Garcia et al 2007). The exchange of oil, gas, and water between the two domains is modeled by transfer func-tions (describing the physics of fluid exchange between fracture and matrix) and a shape factor (describing the geometry of the rock matrix).…”
Section: Introductionmentioning
confidence: 99%
“…An alternative method to DFN modeling is proposed by Garcia et al (2007), who consider 3D DFNs as a heavy solution. DFNs require a detailed understanding of fracture network characteristics, which may not always be available in the subsurface.…”
Section: Rationalementioning
confidence: 99%
“…DFNs require a detailed understanding of fracture network characteristics, which may not always be available in the subsurface. Instead, these authors propose a method based on conceptual fracture models and a notion of scale-dependent effective properties (Garcia et al, 2007). However, the issue of fracture-network characterization also remains in this case.…”
Section: Rationalementioning
confidence: 99%
“…Instead, the conventional methodology to model these natural fracture networks in a reservoir scale has been to upscale to dual porosity dual permeability (DPDK) frameworks [17][18][19][20][21] through the Oda or tensor method. Although the Oda method is efficient in terms of processing speed, it lacks precision as it assumes long and highly connected fractures [21][22][23][24][25][26]. Likewise, the tensor method is too slow to be applicable to full-field scale characterization [21].…”
Section: Introductionmentioning
confidence: 99%