石油生产过程中沥青质沉积的数学模型

IF 0.8 Q2 MATHEMATICS
A. I. Nikiforov, G. A. Nikiforov
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引用次数: 0

摘要

摘要 沥青质是天然存在于石油储层流体中的重烃分子。沥青质析出可能发生在压力耗竭过程中,也可能发生在为提高石油采收率而注入气体的过程中。在储层内部,沉淀的沥青质可以沉积在岩石表面,也可以作为悬浮固体留在油相中。沉淀沥青质是导致渗透率下降的主要原因之一。我们开发了一种新方法来模拟石油生产过程中的沥青质沉积。在该模型中,石油由两种不溶于水的碳氢化合物成分("石油 "和 "沥青质")表示,并使用二元混合物理想溶液理论。利用孔径分布函数和由毛细管束组成的理想多孔介质模型,构建了描述孔隙度、渗透性和传质的质量和动量守恒方程的闭合关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mathematical Model of Asphaltene Deposition During Oil Production

Abstract

Asphaltenes are heavy hydrocarbon molecules that exist naturally in petroleum reservoir fluids. Asphaltene precipitation may occur during pressure depletion or during gas injection processes to improve oil recovery. Inside the reservoir, the precipitated asphaltene can deposit onto the rock surface or remain as a suspended solid in the oil phase. Precipitated asphaltenes are one of the main causes of decreased permeability. A new approach to modeling asphaltene deposition during oil production has been developed. In the model, oil is represented by two hydrocarbon components (‘‘oil’’ and ‘‘asphaltene’’) that do not dissolve in water and the theory of an ideal solution of a binary mixture is used. Closing relations for the mass and momentum conservation equations describing porosity, permeability and mass transfer are constructed using the pore size distribution function and a model of an ideal porous medium consisting of a bundle of capillaries.

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来源期刊
CiteScore
1.50
自引率
42.90%
发文量
127
期刊介绍: Lobachevskii Journal of Mathematics is an international peer reviewed journal published in collaboration with the Russian Academy of Sciences and Kazan Federal University. The journal covers mathematical topics associated with the name of famous Russian mathematician Nikolai Lobachevsky (Lobachevskii). The journal publishes research articles on geometry and topology, algebra, complex analysis, functional analysis, differential equations and mathematical physics, probability theory and stochastic processes, computational mathematics, mathematical modeling, numerical methods and program complexes, computer science, optimal control, and theory of algorithms as well as applied mathematics. The journal welcomes manuscripts from all countries in the English language.
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