4.7 Article

Connectivity, permeability and flow channelization in fractured karst reservoirs: A numerical investigation based on a two-dimensional discrete fracture-cave network model

期刊

ADVANCES IN WATER RESOURCES
卷 161, 期 -, 页码 -

出版社

ELSEVIER SCI LTD
DOI: 10.1016/j.advwatres.2022.104142

关键词

Fractured karst reservoir; Discrete fracture-cave network; Connectivity; Channelization; Permeability

资金

  1. Major Science and Technology Projects of China National Petroleum Corporation [ZD2019-183-008]
  2. Funda-mental Research Funds for the Central Universities [18CX05029A]
  3. King Abdullah University of Science and Technology [BAS/1/1351-01-01]

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Fractured karst reservoirs are important for hydrocarbon reserves and groundwater storage, but their complex heterogeneities pose challenges in characterizing their connectivity and hydraulic conductivity. This study proposes an analytical formulation to characterize the connectivity of discrete fracture-cave networks and explores the relationship between connectivity and permeability through numerical simulations. The results show a power law scaling between connectivity and permeability, with significant flow channeling occurring around the percolation threshold.
Fractured karst reservoirs play a significant role in hydrocarbon reserves and groundwater storage. They often exhibit complex multiscale heterogeneities involving pores, fractures and caves, whose length scales range from microns to tens or hundreds of meters. Thus, the study of fractured karst reservoirs is faced with a significant unresolved challenge in quantitatively characterizing the geometrical connectivity and hydraulic conductivity as well as their interrelationships in such strongly heterogeneous, multicomponent systems. In this paper, we propose an analytical formulation to characterize the connectivity of discrete fracture-cave networks building upon the excluded area concept of the percolation theory. By implementing a state-of-the-art computational model solving coupled Navier-Stokes (free flow) and Darcy (porous media flow) equations, we numerically derive the permeability of a fractured and karstified porous media, such that the relationship between the connectivity and permeability is further explored. The high-fidelity numerical model also permits us to elucidate the process of flow channelization within the fracture-cave network. The results show that the fracture-cave network connectivity correlates to the permeability via a power law scaling for connected systems. Significant flow channeling occurs around the percolation threshold where the flow is dominated by a limited number of preferential pathways. Caves play a crucial role in the flow due to the fact that caves could globally enhance the network connectivity and locally serve as hotspots for high fluid velocity. Finally, a semi-analytical permeability model for fractured karst reservoirs is developed. The results of our research and insights obtained have important implications for understanding the subsurface fluid flow in fractured karst reservoirs.

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