2011
DOI: 10.1007/s10596-011-9267-x
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A model for conductive faults with non-matching grids

Abstract: In this paper, we are interested in modeling single-phase flow in a porous medium with known faults seen as interfaces. We mainly focus on how to handle non-matching grids problems arising from rock displacement along the fault. We describe a model that can be extended to multi-phase flow where faults are treated as interfaces. The model is validated in an academic framework and is then extended to 3D non K-orthogonal grids, and a realistic case is presented.

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Cited by 55 publications
(61 citation statements)
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“…parallel to the fault surface) without introducing a specific volumetric grid. The approach is based on a double interface fault model which has been described in details in (Tunc et al, 2012). Its principle is to reduce the 3D flow model in the fault zone to two interface models, one for each side of the fault, where the fault thickness becomes a parameter.…”
Section: Conductive Faultmentioning
confidence: 99%
“…parallel to the fault surface) without introducing a specific volumetric grid. The approach is based on a double interface fault model which has been described in details in (Tunc et al, 2012). Its principle is to reduce the 3D flow model in the fault zone to two interface models, one for each side of the fault, where the fault thickness becomes a parameter.…”
Section: Conductive Faultmentioning
confidence: 99%
“…see [4,25,24,32,26,22], as well as in the mathematical literature, e.g. see [30,3,29,16,20,34,27,12,11], to name just a few. We use here the model developed in [30], where flow in the fracture as well as in the rock is governed by Darcy's law.…”
Section: Introductionmentioning
confidence: 99%
“…In this model, fractures lie along the edges of the mesh and can be easily opened or closed by adjusting the fracture parameters on edges, which makes it convenient for the purpose of fracture determination. This model has been extended so that one may use non-matching grids [20,33], or disconnect the fracture mesh from that of the domain [31,16]. It has also been extended to treat Forchheimer flow in the fracture [21,27], and multiphase flow [32], but these extensions are not considered in this paper.…”
Section: Introductionmentioning
confidence: 99%
“…surfaces in 3D or lines in 2D. This approach can effectively reduce the number of unknowns in simulations because it removes the need for fine grids inside the fractures [4,5]. However, the aforementioned works are restricted to the case of grids that follow the shape of faults and fractures.…”
Section: Introductionmentioning
confidence: 99%