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基于序列转换的p型有限元后误差估计

A posteriori Error Estimate for p Extension Using Sequence Transformation
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摘要 提出了基于序列转换的p型有限元后误差估计外推算法,当问题的解是光滑的时候,可采用ε算法对能量模进行估计;当问题的解是非光滑的时候采用多项式外推算法,这种情况下,如果采用均匀或近似均匀网格,用h2或(h2,h4)外推,如奇异点附近采用强梯度网格,则h3或(h3,h6)外推更加合适. A posteriori error estimate based on extrapolation for p extension is presented using the sequence transformation technique. When the exact solution is smooth, the error in energy norm can be estimated by ε algorithm while when not smooth, polynomial extrapolation is used. In this case, if a uniform or nearly uniform mesh is designed, h 2 or ( h 2, h 4) extrapolation should be used. However, if strong gradient mesh in the vicinity of singular points is designed, then h 3 or (h 3, h 6) extrapolation is more suitable. Computational results show that the method proposed is reliable and accurate.
作者 王学林 周济
出处 《华中理工大学学报》 CSCD 北大核心 1996年第12期8-11,共4页 Journal of Huazhong University of Science and Technology
关键词 有限元法 误差估计 外推算法 序列转换 finite element method error estimate extrapolation
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