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A Near-Optimal Hierarchical Estimate Based Adaptive Finite Element Method for Obstacle Problems

机译:基于近似最佳的障碍物问题的分配有限元方法

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摘要

Adaptive solvers are now widely used in numerical simulations of lots of problems for better accuracy with minimal computational cost. The reasons for choosing adaptive method for the problem (1) are two-folded. First, the grid in the contact zone is often not necessarily as fine as that in the non-contact zone. Secondly, the solution u may have singularity in some local areas. Therefore, for obstacle problems, a finite element solution on a suitable non-uniform grid may approximate the exact solution much better than that on a uniform grid with the same number of degrees of freedoms. Solvers which can generate non-uniform grids adaptively according to the problem to-be-solved are desired.
机译:自适应求解器现在广泛应用于许多问题的数值模拟,以获得更好的准确性,计算成本最小。选择问题(1)选择自适应方法的原因是两倍。首先,接触区域中的网格通常不一定在非接触区中的良好。其次,溶液u可能在一些局部区域具有奇点。因此,对于障碍物问题,合适的非均匀栅格上的有限元溶液可以近似比具有相同数量的自由度的均匀网格上的精确解决方案。期望可以根据要解决的问题自适应地产生非均匀栅格的溶剂。

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