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Heat transport and pressure buildup during carbon dioxide injection into depleted gas reservoirs.

机译:在将二氧化碳注入枯竭的气藏过程中的热传输和压力积累。

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摘要

In this article, a two-layer vertical equilibrium model for the injection of carbon dioxide into a low-pressure porous reservoir containing methane and water is developed. The dependent variables solved for include pressure, temperature and $def xmlpi #1{}def mathsfbi #1{oldsymbol {mathsf {#1}}}let le =leqslant let leq =leqslant let ge =geqslant let geq =geqslant def Pr {mathit {Pr}}def Fr {mathit {Fr}}def Rey {mathit {Re}}{mathrm{CO}}_2$–${mathrm{CH}}_4$ interface height. In contrast to previous two-layer vertical equilibrium models in this context, the compressibility of all material components is fully accounted for. Non-Darcy effects are also considered using the Forchheimer equation. The results show that, for a given injection scenario, as the initial pressure in the reservoir decreases, both the pressure buildup and temperature change increase. A comparison was conducted between a fully coupled non-isothermal numerical model and a simplified model where fluid properties are held constant with temperature. This simplified model was found to provide an excellent approximation when using the injection fluid temperature for calculating fluid properties, even when the injection fluid was as much as $pm 15, ^circ mathrm{C}$ of the initial reservoir temperature. The implications are that isothermal models can be expected to provide useful estimates of pressure buildup in this context. Despite the low viscosity of ${mathrm{CO}}_2$ at the low pressures studied, non-Darcy effects were found to be of negligible concern throughout the sensitivity analysis undertaken. This is because the ${mathrm{CO}}_2$ density is also low in this context. Based on these findings, simplified analytic solutions are derived, which accurately calculate both the pressure buildup and temperature decline during the injection period.
机译:在本文中,建立了一个两层垂直平衡模型,用于将二氧化碳注入包含甲烷和水的低压多孔油藏。解决的因变量包括压力,温度和$ def xmlpi#1 {} def mathsfbi#1 { boldsymbol { mathsf {#1}}} let le = leqslant let leq = leqslant let ge = geqslant let geq = geqslant def Pr { mathit {Pr}} def Fr { mathit {Fr}} def Rey { mathit {Re}} { mathrm {CO}} _ 2 $ – $ { mathrm {CH}} _ 4 $界面高度。在这种情况下,与先前的两层垂直平衡模型相比,所有材料组分的可压缩性都得到了充分考虑。还可以使用Forchheimer方程考虑非达西效应。结果表明,对于给定的注入情况,随着储层中的初始压力降低,压力累积和温度变化都会增加。在完全耦合的非等温数值模型与简化模型之间进行了比较,在简化模型中流体特性随温度保持恒定。当使用注入流体温度来计算流体特性时,即使注入流体的温度高达初始储层温度的 pm 15 ,^ circ mathrm {C} $,该简化的模型仍可提供出色的近似值。 。这意味着在这种情况下,等温模型有望提供有用的压力积累估算值。尽管在研究的低压下粘度为$ { mathrm {CO}} _ 2 $,但在整个敏感性分析中,非达西效应的影响可忽略不计。这是因为在这种情况下$ { mathrm {CO}} _ 2 $的密度也很低。基于这些发现,可以得出简化的分析解决方案,该解决方案可以准确地计算注入期间的压力升高和温度下降。

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