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Minimum miscibility pressure determination in confined nanopores considering pore size distribution of tight/shale formations

机译:考虑孔径分布紧密/页岩地层的孔径分布的限制纳米孔中的最小混溶性压力测定

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This work develops a modified minimum miscibility pressure (MMP) calculation algorithm that couples the effects of pore size distribution, capillarity, and confinement. Also, a volume translated Peng-Robinson equation of state (PR-EOS) is employed in the proposed algorithm to provide a more accurate prediction on phase densities. To calibrate the proposed algorithm, this study uses a real crude oil sample Zhang and Gu (2015) to perform all calculations. The binary interactive parameters (BIPs) of the components in this oil sample are tuned to match the measured oil-CO2 MMP in tight cores by Zhang and Gu (2015). Using the proposed algorithm, the effects of temperature and pore radius on the confined oil-CO2 MMPs are studied in detail. It is found that the oil-CO2 MMP in nanopores decreases with decreasing pore radii. However, the confined MMP becomes almost constant when the pore radius is larger than 10 nm. With an increasing temperature, the confined oil-CO2 MMP first increases to a certain temperature, and then decreases for all the tested pore radii. Hence, there exists a maximum confined MMP for every pore radius, and the maximum confined MMP decreases with a decreasing pore radius. Moreover, when predicting the confined MMP for a real tight reservoir, the pore size distribution is crucial, and the average pore radius is no longer applicable in the calculations because the confined MMP does not change linearly with pore radius. Results show that the confined MMP calculated using the proposed strategy is noticeably lower than the MMP calculated using the average pore radius.
机译:这项工作开发了修改的最小混溶性压力(MMP)计算算法,耦合孔径分布,毛细血管和限制的影响。而且,在所提出的算法中采用状态(PR-EOS)的卷翻译鹏罗宾逊方程,以提供对相密度的更准确的预测。为了校准所提出的算法,本研究使用真正的原油样本Zhang和Gu(2015)进行所有计算。调整该油样中组分的二元交互式参数(BIPS),以将测量的OIL-CO2 MMP与ZHANG和GU(2015)相匹配。使用所提出的算法,详细研究了温度和孔半径对狭窄的油CO​​2MMP上的影响。发现纳米孔中的油二氧化碳MMP随着孔径的降低而降低。然而,当孔半径大于10nm时,限制的MMP几乎恒定。随着温度的升高,狭窄的油CO​​ 2 MMP首先增加到一定温度,然后对所有测试的孔径半径降低。因此,对于每个孔半径存在最大限度的狭窄MMP,并且最大限度的密闭MMP随着孔径的减小而减小。此外,当预测真实储存器的限制MMP时,孔径分布至关重要,并且平均孔径半径不再适用于计算,因为限制的MMP不会用孔径线性地改变。结果表明,使用所提出的策略计算的受限MMP明显低于使用平均孔径半径计算的MMP。

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