2013
DOI: 10.1007/s11242-013-0138-x
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A Numerical Model of Tracer Transport in a Non-isothermal Two-Phase Flow System for $${\text{ CO}}_2$$ Geological Storage Characterization

Abstract: For the purpose of characterizing geologically stored CO 2 including its phase partitioning and migration in deep saline formations, different types of tracers are being developed. Such tracers can be injected with CO 2 or water, and their partitioning and/or reactive transfer from one phase to another can give information on the interactions between the two fluid phases and the development of their interfacial area. Kinetic rock-water interactions and geochemical reactions during two-phase flow of CO 2 and br… Show more

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Cited by 15 publications
(4 citation statements)
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“…In this work, a coupled reservoir 2‐phase flow model is described, which accounts for varying reservoir temperature to capture flow physics accurately. Although considerable progress has been made in the computational simulation of 2‐phase problems under nonisothermal conditions (see, eg, some related works() and the refrences therein), to the best knowledge of the authors, the mathematical analysis of such coupled models under nonisothermal conditions is still incomplete. The previous results on the existence of a weak solution of a simplified system describing nonisothermal 2‐phase flow in porous media were obtained in Bocharov and Monakhov() and then revisited in Monakhov .…”
Section: Introductionmentioning
confidence: 99%
“…In this work, a coupled reservoir 2‐phase flow model is described, which accounts for varying reservoir temperature to capture flow physics accurately. Although considerable progress has been made in the computational simulation of 2‐phase problems under nonisothermal conditions (see, eg, some related works() and the refrences therein), to the best knowledge of the authors, the mathematical analysis of such coupled models under nonisothermal conditions is still incomplete. The previous results on the existence of a weak solution of a simplified system describing nonisothermal 2‐phase flow in porous media were obtained in Bocharov and Monakhov() and then revisited in Monakhov .…”
Section: Introductionmentioning
confidence: 99%
“…The water saturation and pore-air pressure are set as the basic variables, and the solution of Equations ( 3) and ( 4) is replaced by that of Equations ( 9) and ( 4). The iterative method for solving the two-phase flow equations was proven to have good performance of convergence and numerical stability [33].…”
Section: Constitutive Relations Expression Descriptionmentioning
confidence: 99%
“…[28], who used the well-known pseudo-transient continuation approach to solve the nonlinear transient water infiltration problem, The authors recommended stability diagrams for the exact solution of the Richards equation. In geo-environment applications, Bunsri et al [29] solved the Richards's equation with advection-dispersion and solute transport equations by the Galerkin technique.…”
Section: Background Previous Work and Problemsmentioning
confidence: 99%