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首页> 外文期刊>Journal of Petroleum Science & Engineering >Thermal transients during nonisothermal fluidj injection into oil reservoirs
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Thermal transients during nonisothermal fluidj injection into oil reservoirs

机译:非等温流体注入油藏过程中的热瞬变

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摘要

During hot fluid injection into oil reservoirs,the importance of determining the temperture profile to estimate the thermal efficiency is well known.In addition,the resultant temperature distribution due to cold water injection into a hot reservoir during waterflooding may significnatly ineluence the stress distribution in the reservoir.Owig to these facts,in thisj work we present a new two-dimensional analytical model for analyzing the thermal transients during nonisothermal fluidj injections into oil reservoirs that may provide a better insight into the mechanism of heat transfer in oil reservoirs.The new modle has several distinguishing aspects.Primarily,it isj the first analyticla solution of an unsteady state two-dimensiional het transport process in a laterally/vertically confined layer.In addition,both finite lonitudinal and transverse heat disperiosn have been accounted for in the modle as well as the heat loss to the bounding layers.Thus,the model allows one to observe the roles of both boundary conditions and fluid mechanics controls simultaneously,a feature not possessed by dispersion concept has also been incorporated in teh new model in order to acocunt for th emuch lrger temperature transition zones observed in the fieldj than that would be caused by pure conduction.Finally,since the solution is free of numerical dispersion and nonphysical oscillations,especially in two-dimensional domains,it serves as a higher stepping stone for validaiton of numericla models.
机译:在将热流体注入储油层的过程中,确定温度曲线以估算热效率的重要性是众所周知的。此外,由于注水期间向热储层注入冷水而导致的温度分布可能会显着地影响油藏中的应力分布。鉴于这些事实,在这项工作中,我们提出了一个新的二维分析模型,用于分析非等温流体注入油藏过程中的热瞬变,从而可以更好地了解油藏中的传热机理。有几个不同的方面。首先,它是横向/垂直约束层中非稳态二维热传输过程的第一个解析解。此外,在模型中也考虑了有限的纵向和横向热扩散作为边界层的热量损失。因此,该模型允许人们观察由于同时具有边界条件和流体力学控制,因此新模型还引入了弥散概念不具备的功能,以适应现场观察到的比纯传导所引起的更大的温度过渡区域。最后,由于该解没有数值分散和非物理振荡,尤其是在二维域中,因此它是数值模型验证的更高垫脚石。

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