Recent Advances in a Multiscale Flux-Based Method for Simulating Flow in Fractured Porous Media

Autores

  • Nathan Shauer
  • Jose B. Villegas S.
  • Sonia M. Gomes
  • Philippe R. B. Devloo

Palavras-chave:

Discrete Fracture Networks, Porous Media Flow, Multiscale Method, Mixed Finite Elements

Resumo

Computational simulation of reservoir flow is an important tool that provides valuable insight into the
decision process in oil extraction. Several types of commercial software have been developed over the years for this
application, the majority using low-order schemes, which can become prohibitive for very large models. This issue
becomes more apparent since, nowadays, the accuracy of a simulator is dominated by the accurate simulation of the
multiscale characteristics of a reservoir such as permeability heterogeneity. To capture these multiscale features in
low-order schemes, very refined models are required. Therefore, developing a high-order scheme able to simulate
fractured reservoir flow that is accurate and can efficiently capture the multiscale features of the reservoir is of great
value for the field. With this motivation, this presentation reports on recent advances in a methodology to simulate
flow in highly heterogeneous fractured porous media using the Multiscale Hybrid-Mixed (MHM) method with
H(div)-confirming flux approximations. This method is particularly appealing because of its inherent properties
such as local mass conservation, multiscale features, and strong divergence-free enforcement for incompressible
flows. Flow in the porous media is modeled with traditional Darcy’s equations and the coupling between flow
in the porous media and fractures is based on the conceptual Discrete-Fracture-Matrix representation, where the
fractures are idealized as lower-dimensional elements at the interface of matrix elements. The methodology is
compared with benchmark examples to demonstrate its robustness, accuracy, and efficiency.

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Publicado

2024-05-29

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