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Numerical modeling of the simultaneous propagation of multiple hydraulic fractures with fluid lags

机译:带流体滞后的多个水力压裂同时传播的数值模拟

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摘要

PurposeThe purpose of this paper is to develop a numerical method to model the simultaneous propagation of multiple hydraulic fractures (HFs) with fluid lags driven from a horizontal wellbore.Design/methodology/approachFracture propagation in solid medium is modeled with the extended finite element method and fluid flow is modeled with finite volume method. Three iteration loops are introduced to solve the nonlinear system within each time increment, i.e. a Newtonian iteration to solve the solid-fluid coupling system, a Picard iteration to determine fluid front positions and a secant iteration to update fracture lengths.FindingsThe propagation of one single HF with a fluid lag is simulated and agrees well with semi-analytical solutions or other numerical results in the literature. The simultaneous propagation of two HFs are then investigated, which demonstrates the ability of the proposed method in capturing the hydraulic fracturing process with multiple fractures and fluid lags.Originality/valueWith the proposed method, one can simulate the simultaneous propagation of multiple HFs with fluid lags, which play a significant role during early-time propagation or when the confinement stress is relatively low (shallow HFs). Solid deformation and fracturing, fluid flow in fractures and in the wellbore are fully coupled, and three iteration loops are introduced to solve the nonlinear system.
机译:目的本文的目的是开发一种数值方法,以模拟由水平井眼驱动的带有流体滞后的多个水力压裂(HFs)的同时传播。设计/方法/方法固体介质中的裂缝扩展用扩展有限元方法建模,用有限体积法对流体流动进行建模。引入了三个迭代循环来求解每个时间增量内的非线性系统,即牛顿迭代来求解固液耦合系统,皮卡德迭代来确定流体前沿位置以及割线迭代来更新裂缝长度。模拟了具有流体滞后的HF,并且与半解析解或文献中的其他数值结果非常吻合。然后研究了两种HF的同时传播,证明了该方法在捕获具有多个裂缝和流体滞后的水力压裂过程中的能力。原始性/价值通过该方法,可以模拟多个HF在流体滞后的同时传播。 ,在早期传播或限制应力相对较低(浅HF)时起重要作用。固体变形和压裂,裂缝中和井眼中的流体流动被完全耦合,并引入了三个迭代循环来求解非线性系统。

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