4.7 Article

Gravitational instability and its scaling relation of a partially miscible two-component system in a porous medium

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.ijheatmasstransfer.2021.120899

关键词

Gravitational fingering; Double diffusion; Linear stability analysis; Numerical simulation; Scaling relation

资金

  1. Basic Science Research Program through the National Research Foundation of Korea (NRF) - Ministry of Education [NRF-2018R1D1A3A0300 0703]

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In this study, the effect of co-injection of CO2 and impurities on buoyancy-driven convection in carbon capture and geological sequestration is investigated. Theoretical and numerical analyses reveal the impact of double diffusion on the onset and growth of convection, providing insights into scaling relations that can be used as control parameters. The findings suggest a new scaling relation based on the temporal change of density gradient in the double diffusive and extended double diffusive convection regimes.
In the context of the co-injection of CO2 and impurities, such as H2S, SOx and N-2, in the carbon capture and geological sequestration, the effect of the double diffusion on the onset and the growth of buoyancy-driven convection are studied theoretically and numerically. Based on the density profile, asymptotic stability limits are suggested as a function of the diffusivity ratio, S B , and the buoyancy ratio, -r(beta)r(C). In order to obtain more accurate features of the stability characteristics, the linear stability analysis and the nonlinear numerical simulations are also conducted. It is interesting that the present asymptotic, linear and nonlinear analyses are in good agreement. Based on the present stability analyses, we tried to find out the scaling relations which can be used as control parameters in related systems. In the double diffusive (DD) convection and the extended double diffusive (EDD) convection regimes, a new scaling relation is suggested by the temporal change of the density gradient rather than the density difference or the density gradient. (C) 2021 Elsevier Ltd. All rights reserved.

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