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Coupled Multi-Field Continuum Methods for Porous Media Fracture

机译:多孔介质骨折的耦合多场连续体方法

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The focus of the present contribution is on the numerical modelling of hydraulic fracture in fluid-saturated heterogeneous materials, which can be carried out on a macroscopic scale using extended continuum porous media theories. This accounts for the crack nucleation and propagation, deformation of the solid matrix and change in the flow of the interstitial fluid. In particular, fluid-saturated porous materials basically represent volumetrically interacting solid-fluid aggregates, which are modelled using the Theory of Porous Media. The hydraulic-or tension-induced fracture occurs in the solid matrix and is simulated using a diffusive phase-field modelling approach. This way of fracture treatment adds a partial differential equation of the phase-field evolution to the coupled solid-fluid problem, which requires special stabilisation techniques in the numerical calculation. A numerical example is also presented to demonstrate this way of fracture handling.
机译:本贡献的焦点是流体饱和异质材料中液压断裂的数值模拟,其可以使用延长的连续介质多孔介质理论在宏观规模上进行。这考虑了裂缝成核和传播,固体基质的变形和间质液流动的变化。特别地,流体饱和的多孔材料基本上代表体积相互作用的固体 - 液体聚集体,其使用多孔介质的理论进行建模。液压或张力诱导的骨折发生在固体基质中,并使用漫射相场建模方法进行模拟。这种骨折处理方式增加了相耦合的固体流体问题的相场进化的部分微分方程,这在数值计算中需要特殊的稳定技术。还提出了一个数值例子以证明这种裂缝处理方式。

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