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A linear-elasticity solver for higher-order space-time mesh deformation

机译:用于高阶时空网格变形的线性弹性求解器

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A linear-elasticity approach is presented for the generation of meshes appropriate for a higher-order space-time discontinuous finite-element method. The equations of linear-elasticity are discretized using a higher-order, spatially-continuous, finite-element method. Given an initial finite-element mesh, and a specified boundary displacement, we solve for the mesh displacements to obtain a higher-order curvilinear mesh. Alternatively, for moving-domain problems we use the linear-elasticity approach to solve for a temporally discontinuous mesh velocity on each time-slab and recover a continuous mesh deformation by integrating the velocity. The applicability of this methodology is presented for several benchmark test cases.
机译:提出了一种线性弹性方法,用于生成适合于高阶时空不连续有限元方法的网格。线性弹性方程使用高阶,空间连续,有限元方法离散化。给定初始有限元网格和指定的边界位移,我们求解网格位移以获得高阶曲线网格。或者,对于运动域问题,我们使用线性弹性方法来求解每个时间板上时间上不连续的网格速度,并通过积分速度来恢复连续的网格变形。本文介绍了该方法在几个基准测试案例中的适用性。

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