31 May 2021 to 4 June 2021
Europe/Berlin timezone

Compositional modeling in porous medium using iterative IMPEC scheme and constant volume-temperature flash

2 Jun 2021, 20:05
15m
Oral Presentation (MS7) Mathematical and numerical methods for multi-scale multi-physics, nonlinear coupled processes MS7

Speaker

Tomáš Smejkal

Description

In this contribution, we present a new numerical solution of a two-phase compressible Darcy's flow of a multi-component mixture in a porous medium. The mathematical model consists of mass conservation equation of each component, extended Darcy's law for each phase, and an appropriate set of the initial and boundary conditions. The phase split is computed using the constant temperature-volume flash (known as $VTN$-specification) [1]. The transport equations are solved numerically using the mixed-hybrid finite element method and a novel iterative IMPEC scheme [2]. We provide examples showing the performance of the numerical scheme.

References

[1] T. Smejkal and J. Mikyška, “Unified presentation and comparison of various formulations of the phase stability and phase equilibrium calculation problems,” Fluid Phase Equilibria, vol. 476, pp. 61–88, 2018.
[2] H. Chen, X. Fan, and S. Sun, “A fully mass-conservative iterative IMPEC method for multicomponent compressible flow in porous media,”Journal of Computational and Applied Mathematics, vol. 362, pp. 1 – 21, 2019.

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Primary authors

Tomáš Smejkal Jiří Mikyška

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