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A Steady-State Approach for Surge and Swab Pressures Calculation of Herschel-Buckley Fluids in Directional/Horizontal Wells

机译:稳定的浪涌和拭子压力在定向/水平井中的Herschel-Bulkley流体计算

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Surge and swab pressures have been known as one of the most important factors for formation fracture, lost circulation and well control problems. Previous surge/swab pressures models are mostly based on Bingham plastic (BP) or Power law (PL) fluids, which cannot adequately describe the flow behavior of drilling fluid. This paper presents a new model for computing surge/swab pressures of Herschel-Buckley (HB) fluids in horizontal/directional wells which involves the effect of eccentric annuli. A axial laminar flow model in eccentric annulus is developed using narrow slot flow model with the H-B rheological model. The drilling fluid velocity model caused by the moving drillstring is developed, through which the flow rate can be calculated. Based on the equal flow rate from the flow model and the drilling fluid velocity model, the pressure gradient equation is obtained. The numerical solution of the pressure gradient is calculated utilizing adaptive Simpson integral method which is of high accuracy. Lastly, a case study is conducted. The model proposed in the current study is meaningful for safety drilling.
机译:浪涌和拭子压力被称为形成骨折,失去循环和控制问题的最重要因素之一。以前的浪涌/拭子压力模型主要基于Bingham塑料(BP)或电力法(PL)流体,这不能充分描述钻井液的流动行为。本文介绍了用于在水平/方向井中计算Herschel-Buckley(HB)流体的浪涌/擦拭压力的新模型,这涉及偏心anuli的效果。偏心环中的轴向层流模型采用窄槽流动模型开发,具有H-B流变模型。由移动钻钻引起的钻井流体速度模型开发,通过该模型可以计算流量。基于来自流动模型和钻孔流体速度模型的相等流速,获得了压力梯度方程。压力梯度的数值解利用高精度的自适应辛普森积分方法计算。最后,进行案例研究。目前研究中提出的模型对安全钻井有意义。

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