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Convergence and Error Analysis of Fully Discrete Iterative Coupling Schemes for Coupling Flow with Geomechanics

机译:具有地质力学耦合流的完全离散迭代耦合方案的收敛性及误差分析

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The modeling of fluid flow coupled with mechanical deformations is needed for reliable production forecasts, especially in stress sensitive, and structurally weak reservoirs. It also plays a critical role in accurately predicting surface subsidence, well stability. C02 sequestration, and sand production. Traditionally, changes in mechanical deformations are visible to fluid flow through a pore compressibility factor, which is insufficient for purposes described above. In fact, it is only through the coupling between flow and mechanics that reliable reservoir models can be obtained In this work, we consider the multirate fixed-stress split iterative coupling scheme for the Biot system modeling coupled flow with geomechanics in a poro-elastic medium. Due to its physical nature, the geomechanics problem can cope with a coarser time step compared to the flow problem. This makes the multirate coupling scheme, in which several flow finer time steps are solved within one coarser mechanics time step, a natural candidate in this setting.
机译:可靠的生产预测需要具有机械变形的流体流量的建模,特别是在应力敏感和结构弱储层中。它还在准确预测表面沉降,稳定性方面发挥着关键作用。 C02封存和砂生产。传统上,通过孔隙压缩性因子,流体流动可见机械变形的变化,这对于上述目的不足。事实上,只有通过在这项工作中可以获得可靠的储层模型之间的流动和力学之间的耦合,我们考虑了多速率固定应力分离迭代迭代耦合方案,为龙口弹力介质中的地质力学进行耦合流动的耦合流动。由于其物理性质,与流动问题相比,地质力学问题可以应对较粗糙的时间步骤。这使得多速率耦合方案,其中在一个较粗糙的机制时间步骤中,在该设置中的自然候选内解决了几个流程较细的时间步骤。

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