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On the Convergence of Flow and Mechanics Iterative Coupling Schemes in Fractured Heterogeneous Poro-Elastic Media

机译:关于裂缝异质龙口介质中流动和力学迭代耦合方案的收敛性研究

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In this work we establish the convergence of an adaptation of the fixed-stress split coupling scheme in fractured heterogeneous poro-elastic media. Here, fractures are modeled as possibly non-planar interfaces, and the flow in the fracture is described by a lubrication type system. The flow in the reservoir matrix and in the fracture are coupled to the geomechanics model through a fixed-stress split iteration, in which mass balance equations (for both flow in the matrix and in the fracture) are augmented with fixed-stress split regularization terms. The convergence proof determines the appropriate localized values of these regularization terms.
机译:在这项工作中,我们建立了裂缝异质浮滤介质中固定应力分离耦合方案的适应的收敛性。 这里,裂缝是可能的非平面界面的建模,并且裂缝中的流动由润滑型系统描述。 储存矩阵和裂缝中的流动通过固定应力分开迭代耦合到地质力学模型,其中质量平衡方程(用于矩阵中的流量和裂缝中的流量)以固定应力分流正则化术语增强 。 收敛证明确定了这些正则化术语的适当本地化值。

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