Impacts of permeability heterogeneity and background flow on supercritical CO2 dissolution in the deep subsurface

缩放比例 Péclet编号 无量纲量 超临界流体 磁导率 溶解 统计物理学 机械 数学 统计 热力学 物理 化学 几何学 生物化学 物理化学
作者
Scott K. Hansen,Yichen Tao,Satish Karra
出处
期刊:Cornell University - arXiv [Cornell University]
被引量:1
标识
DOI:10.48550/arxiv.2305.12575
摘要

Motivated by CO2 capture and sequestration (CCS) design considerations, we consider the coupled effects of permeability heterogeneity and background flow on the dissolution of a supercritical CO2 lens into an underlying deep, confined aquifer. We present the results of a large-scale Monte Carlo simulation study examining the interaction of background flow rate and three parameters describing multi-Gaussian log-permeability fields: mean, variance, and correlation length. Hundreds of high-resolution simulations were performed using the PFLOTRAN finite volume software to model CO2 dissolution in a kilometer-scale aquifer over 1000 y. Predictive dimensionless scaling relationships relating CO2 dissolution rate to heterogeneity statistics, Rayleigh (Ra) and Peclet (Pe) numbers were developed for both gravitationally dominated free convection to background flow-dominated forced convection regimes. An empirical criterion, $\rm Pe\ = Ra^{3/4}$, was discovered for regime transition. All simulations converged quickly to a quasi-steady, approximately linear dissolution rate. However, this rate displayed profound variability between permeability field realizations sharing the same heterogeneity statistics, even under mild permeability heterogeneity. In general, increased heterogeneity was associated with a lower mean and higher variance of dissolution rate, undesirable from a CCS design perspective. The relationship between dissolution rate and background flow was found to be complex and nonlinear. Dimensionless scaling relationships were uncovered for a number of special cases. Results call into question the validity of the Boussinesq approximation in the context of modest-to-high background flow rates and the general applicability of numerical simulations without background flow.
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