Immiscible fluid displacement in small networks
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Cited by (51)
Residual trapping of carbon dioxide during geological storage—Insight gained through a pore-network modeling approach
2018, International Journal of Greenhouse Gas ControlCitation Excerpt :This is because the mechanisms occurring during immiscible displacement are flow-rate dependent. Imbibition experiments of air and oil displacement, in two-dimensional transparent networks have shown that thin film spreading occurs and that the flow rate determines which mechanism will govern further displacement; piston-like displacement (high flow rate) or snap-off and displaced-phase trapping (low flow rate) (Chen and Koplik, 1985). A pore-network model (PNM) can be used for simulating pore-scale processes.
Pore-scale events in drainage process through porous media under high- and low-interfacial tension flow conditions
2010, Journal of Petroleum Science and EngineeringCitation Excerpt :Therefore, the focus of this review is to present the results of the most important experimental studies and modeling of the drainage under the high- and low-IFT flow conditions after 1980. In the 1980s, works have been reported on the drainage scanning curve data for sandstones (Lai et al., 1981), use of the pore doublet model for displacement analysis (Chatzis and Dullien, 1983), multi-parameter equations for gas–oil drainage relative permeability (Chierici, 1984), mechanics of drainage as a function of flow rate (Chen and Koplik, 1985), model of surface heterogeneity (Legait and Sourieau, 1985), drainage experiments at different capillary numbers (Chen, 1986), drainage in Berea sandstone (Dullien et al., 1986), quasi-static drainage (Yu and Wardlaw, 1986a), wetting phase disconnection (Yu and Wardlaw, 1986b), two-phase flow at slow rates (Yu et al., 1986), drainage capillary-pressure function of real rocks (Firoozabadi et al., 1988), effects of contact angle on drainage (Yang et al., 1988), drainage capillary pressure curves of etched glass bead packs (Dullien et al., 1989), pressure differences required for drainage in a hysteresis loop experiment (Marmur, 1989), and the simulation of drainage by bond percolation problem (Yanuka, 1989). Further details of these studies have been given in Table 1.
Single-phase flow in a rock fracture: Micro-model experiments and network flow simulation
2004, International Journal of Rock Mechanics and Mining SciencesModelling support of functional relationships between capillary pressure, saturation, interfacial area and common lines
2001, Advances in Water ResourcesBuoyancy-driven invasion percolation with migration and fragmentation
1997, Physica A: Statistical Mechanics and its ApplicationsThe extended washburn equation and its application to the oil/water pore doublet problem
1995, Journal of Colloid And Interface Science