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Adaptive octree-based finite element analysis of two- and three-dimensional indentation problems

机译:基于自适应八叉树的二维和三维压痕问题的有限元分析

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In recent years, much has been done to develop numerical tools to study the three-dimensional nature of the Earth's lithosphere deformation. DOUAR is one of them: it is a new ALE Finite Element code that is based on an adaptive grid, a key feature in the capture of localized deformation. In order to illustrate this, various simulations of punch experiments have been performed on rigid plastic materials with von Mises and Drucker-Prager type of rheologies. We present the grid refinement algorithm based on strain rate measurements and rederive the plane strain punch analytical solution which allows us to test the accuracy of our results. Various 3-D strip punches experiments with different aspect ratios show DOUAR's ability to capture complex fault patterns. We also discuss the degree to which the incompressibility and rigid plasticity constraints are satisfied. Finally, we show the results of a crustal-scale deformation experiment demonstrating the potential of the octree-based mesh refinement algorithm to solve complex three-dimensional geodynamical problems with great efficiency and accuracy.
机译:近年来,已经做了很多工作来开发数值工具来研究地球岩石圈变形的三维性质。 DOUAR是其中之一:它是一种新的ALE有限元代码,该代码基于自适应网格,这是捕获局部变形的关键功能。为了说明这一点,已经用von Mises和Drucker-Prager型流变学对硬质塑料材料进行了冲孔实验的各种模拟。我们提出了基于应变率测量的网格细化算法,并重新推导了平面应变冲压分析解决方案,这使我们能够测试结果的准确性。各种具有不同纵横比的3-D冲头实验表明DOUAR能够捕获复杂的故障模式。我们还将讨论不可压缩性和刚性可塑性约束的满足程度。最后,我们展示了一个地壳尺度变形实验的结果,该实验证明了基于八叉树的网格细化算法可以高效高效地解决复杂的三维地球动力学问题。

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