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Non-Newtonian fluid flow in eccentric annuli and its application to petroleum engineering problems.

机译:偏心环空中的非牛顿流体流动及其在石油工程中的应用。

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The fluid flow in the annular gap in oilwells is a complex problem. The geometry of the annulus is customarily simplified to concentric annular flow. In this study, a fluid flow model is developed allowing annulus to be eccentric: inner pipe located anywhere in the annulus. Thus, a more realistic representation of the actual geometry is obtained.; An equation of motion that defines flow of non-Newtonian fluids in eccentric annuli is derived. A numerical solution of this equation is presented. The velocity profiles, the viscosity profiles, and the flow rate vs frictional pressure loss gradient relationship are calculated for varying eccentricities. The velocity profiles, and the viscosity profiles are compared to widely used substitutes: the average velocity and the apparent viscosity, respectively. A correlation based on the model generated data is developed that permits for an easy calculation of the frictional pressure losses in eccentric annuli.; Generally neglected eccentricity is introduced to two problems of petroleum engineering: surge pressure calculations and displacement of a gas kick in solution in an oil-base mud. The results are found to be a strong function of eccentricity.
机译:在油井的环形间隙中的流体流动是一个复杂的问题。环的几何形状通常简化为同心环形流。在这项研究中,开发了一种流体流动模型,使环面偏心:内管位于环面的任何位置。因此,获得了实际几何形状的更真实的表示。得出定义偏心环空中非牛顿流体流动的运动方程。给出了该方程的数值解。速度曲线,粘度曲线以及流量与摩擦压力损失的梯度关系都针对不同的偏心率进行了计算。将速度分布图和粘度分布图与广泛使用的替代品进行比较:分别是平均速度和表观粘度。建立了基于模型生成数据的相关性,可以很容易地计算出偏心环空中的摩擦压力损失。通常被忽略的偏心率被引入到石油工程的两个问题中:喘振压力计算和油基泥浆中的气体反冲位移。发现结果是偏心率的强函数。

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