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首页> 外文期刊>International journal of geomechanics >Poroelastoplastic Borehole Modeling by Tangent Stiffness Matrix Method
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Poroelastoplastic Borehole Modeling by Tangent Stiffness Matrix Method

机译:切向刚度矩阵法的孔隙弹塑性钻孔建模

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摘要

The stability of borehole is a major concern in petroleum and geotechnical engineering. Subsurface fossil fuel and thermal energy extraction, deep geologic carbon/energy storage, and waste disposal require sophisticated borehole modeling. In many instances in deep well drilling, rock exhibits a plastic behavior rather than a pure linear elastic behavior. Rock is a porous material consisting of a compressible solid matrix and number of compressible fluids occupying the pore space, so numerical analysis of complex borehole problems based on nonlinear poromechanics is indispensable. In computer methods for nonlinear poromechanics, it is expected that the tangent stiffness method is more efficient than the constant stiffness method because the number of iterations can be reduced; however, the speculation has not been corroborated, especially when applied in borehole engineering. To investigate the computational efficiency of the two methods, fully coupled poroelastoplastic borehole modeling was implemented by both the tangent stiffness and initial (or constant) stiffness methods. Results showed that the two calculation methods are consistent, and the computational performance of the tangent stiffness method is superior to the initial stiffness method based on borehole modeling, reflected in the significantly reduced number of iterations and total running time required.
机译:钻孔的稳定性是石油和岩土工程中的主要问题。地下化石燃料和热能提取,深层地质碳/能量存储以及废物处置需要复杂的钻孔模型。在深井钻探的许多情况下,岩石表现出塑性行为,而不是纯粹的线性弹性行为。岩石是一种由可压缩固体基质和大量可压缩流体组成的多孔材料,它们占据了孔隙空间,因此基于非线性孔隙力学对复杂井眼问题进行数值分析是必不可少的。在非线性非线性力学的计算机方法中,期望切线刚度法比恒定刚度法更有效,因为可以减少迭代次数。然而,这种猜测并没有得到证实,特别是在井眼工程中的应用。为了研究这两种方法的计算效率,通过切线刚度和初始(或恒定)刚度方法实现了完全耦合的多孔弹塑性钻孔模型。结果表明,这两种计算方法是一致的,并且切线刚度方法的计算性能优于基于钻孔建模的初始刚度方法,这体现在迭代次数和总运行时间明显减少的情况下。

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