石油管道多相流蜡沉积的传热传质数值研究

4区 工程技术 Q1 Mathematics Mathematical Problems in Engineering Pub Date : 2023-12-30 DOI:10.1155/2023/1173505
Francis Oketch Ochieng, Mathew Ngugi Kinyanjui, Phineas Roy Kiogora, Jeconia Okelo Abonyo
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引用次数: 0

摘要

蜡沉积在野外规模的原油管道中给石油和天然气行业带来了巨大挑战,导致流速降低、压降增加以及潜在的堵塞。了解蜡沉积的机理对于制定有效的缓解策略至关重要。本研究探讨了油包水乳化液、蜡沉淀动力学、剪切分散和分子扩散等多相流条件对现场规模原油管道中蜡沉积的影响。所开发的数值模型采用了二阶半隐式时间离散方案,如 Crank-Nicolson 和 Adams-Bashforth 方法,并结合使用 Chebyshev-Gauss-Lobatto 网格点的双变量光谱配位方案。研究了各种流动参数(包括雷诺数 (Re)、质量格拉肖夫数 (Gr)、施密特数 (Sc) 和韦伯数 (We))对流动变量、壁面剪应力以及热通量和质量通量的影响。数值模拟结果表明,流动参数对含蜡原油管道中的流动行为、管壁剪应力、管壁热通量和管壁质量通量有显著影响。具体来说,随着雷诺数从 2.2361 增加到 3.1361,管道中蜡晶体的聚集最多会减少 2.5%。相反,随着质量格拉肖夫数从 5 增加到 11,聚集最多增加 3.4%;随着韦伯数从 1.0 增加到 2.5,聚集最多增加 4.8%。此外,随着雷诺数从 2.2361 增加到 5.2361,努赛特数从 1.9907 增加到 4.9834;随着质量格拉肖夫数从 5 增加到 20,努赛特数从 1.9907 增加到 2.0225。随着韦伯数从 1.0 增加到 2.5,它也从 1.9907 增加到 2.0434。从本研究中获得的启示可用于优化管道设计、运行参数和蜡沉积缓解策略,从而提高管道性能并降低运行成本。本研究开发的数值模型是模拟和预测各种运行条件下蜡沉积行为的重要工具。
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Numerical Study of Wax Deposition from Multiphase Flow in Oil Pipelines with Heat and Mass Transfer
Wax deposition in field-scale crude oil pipelines poses a significant challenge to the oil and gas industry, leading to reduced flow rates, increased pressure drops, and potential blockages. Understanding the mechanisms governing wax deposition is crucial for developing effective mitigation strategies. This study investigates the impact of multiphase flow conditions, including water-in-oil emulsion, wax precipitation kinetics, shear dispersion, and molecular diffusion, on wax deposition in field-scale crude oil pipelines. A numerical model is developed that employs second-order semi-implicit temporal discretization schemes, such as Crank–Nicolson and Adams–Bashforth methods, in conjunction with a bivariate spectral collocation scheme using Chebyshev–Gauss–Lobatto grid points. The impact of various flow parameters, including Reynolds number (Re), mass Grashof number (Gr), Schmidt number (Sc), and Weber number (We), on the flow variables, wall shear stress, and heat and mass fluxes are investigated. The numerical simulations demonstrate that flow parameters significantly influence the flow behavior, wall shear stress, wall heat flux, and wall mass flux in waxy crude oil pipelines. Specifically, the aggregation of wax crystals in the pipeline decreases by at most 2.5% with increasing Reynolds number from 2.2361 to 3.1361. Conversely, it increases by at most 3.4% with increasing mass Grashof number from 5 to 11 and by at most 4.8% with increasing Weber number from 1.0 to 2.5. Furthermore, the Nusselt number increases from 1.9907 to 4.9834 with increasing Reynolds number from 2.2361 to 5.2361 and from 1.9907 to 2.0225 with increasing mass Grashof number from 5 to 20. It also increases from 1.9907 to 2.0434 with increasing Weber number from 1.0 to 2.5. The insights gained from this study can be applied to optimize pipeline design, operational parameters, and wax deposition mitigation strategies, leading to enhanced pipeline performance and reduced operational costs. The numerical model developed in this work serves as a valuable tool for simulating and predicting wax deposition behavior under various operating conditions.
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来源期刊
Mathematical Problems in Engineering
Mathematical Problems in Engineering 工程技术-工程:综合
CiteScore
4.00
自引率
0.00%
发文量
2853
审稿时长
4.2 months
期刊介绍: Mathematical Problems in Engineering is a broad-based journal which publishes articles of interest in all engineering disciplines. Mathematical Problems in Engineering publishes results of rigorous engineering research carried out using mathematical tools. Contributions containing formulations or results related to applications are also encouraged. The primary aim of Mathematical Problems in Engineering is rapid publication and dissemination of important mathematical work which has relevance to engineering. All areas of engineering are within the scope of the journal. In particular, aerospace engineering, bioengineering, chemical engineering, computer engineering, electrical engineering, industrial engineering and manufacturing systems, and mechanical engineering are of interest. Mathematical work of interest includes, but is not limited to, ordinary and partial differential equations, stochastic processes, calculus of variations, and nonlinear analysis.
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