SPE Annual Technical Conference and Exhibition 2008
DOI: 10.2118/116735-ms
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Modeling Foam Displacement with the Local Equilibrium Approximation: Theory and Experiment Verification

Abstract: The gas mobility control aspects of foamed gas make it highly applicable for improved oil recovery. Gas bubble size, often termed as foam texture, determines gas flow behavior. A population balance model has been developed previously for modeling foam texture and flow in porous media. The model incorporates pore-level mechanisms of foam bubble generation, coalescence, and transport. Here, we propose a simplified foam model to reduce computational costs. The formulation is based on the assumption of local equil… Show more

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Cited by 13 publications
(12 citation statements)
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“…The first group includes population-balance (PB) models that account for pore-level mechanisms related to lamella creation and coalescence in order to track the dynamical behavior of foam texture in porous media along with its effect on gas mobility [5,14,15,16]. Alternatively, a local steady state version of PB models [15,16,17] comes out by equating the lamella creation and coalescence rates; solving this equation yields the foam texture. Semi-empirical (SE) models, that constitute the second group, assume that an equilibrium state is attained instantaneously such that the foam texture effects can be represented implicitly through a gas mobility reduction factor that depends on fluid saturation, interstitial velocity, surfactant concentration and other factors [18,19].…”
Section: Introductionmentioning
confidence: 99%
“…The first group includes population-balance (PB) models that account for pore-level mechanisms related to lamella creation and coalescence in order to track the dynamical behavior of foam texture in porous media along with its effect on gas mobility [5,14,15,16]. Alternatively, a local steady state version of PB models [15,16,17] comes out by equating the lamella creation and coalescence rates; solving this equation yields the foam texture. Semi-empirical (SE) models, that constitute the second group, assume that an equilibrium state is attained instantaneously such that the foam texture effects can be represented implicitly through a gas mobility reduction factor that depends on fluid saturation, interstitial velocity, surfactant concentration and other factors [18,19].…”
Section: Introductionmentioning
confidence: 99%
“…Population-balance (PB) models (e.g. Friedmann et al;1991;Kovscek et al, 1995;Kam et al, 2007;Chen et al, 2010) attempt to describe the processes that create and destroy the lamellae that separate gas bubbles, as well as the effect of bubble size on gas mobility. The second group of models represents the effect of bubble size implicitly, through a mobility-reduction factor that depends on saturations, superficial velocities and other factors (e.g.…”
Section: Introductionmentioning
confidence: 99%
“…There are two main approaches to modeling complex mechanisms governing foam texture: population-balance modeling Friedmann et al 1991;Kovscek et al 1995;Kam et al 2007;Kam 2008;Chen et al 2010) and local-equilibrium (LE) modeling (Fisher et al 1990;de Vries and Wit 1990;Persoff et al 1991;Ettinger and Radke 1992;Vassenden and Holt 2000;Computer Modeling Group 2009;Chen et al 2010;Ashoori et al 2010). For simplicity, LE foam models assume that foam reaches the LE bubble texture corresponding to its water saturation very fast.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, no explicit balance equation for foam bubbles is required in these models. One should keep in mind that even in population-balance models, there are large regions in the solution where the flow is at local equilibrium, as far as foam is concerned (see Chen et al 2010). …”
Section: Introductionmentioning
confidence: 99%
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