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首页> 外文期刊>Numerical Methods for Partial Differential Equations: An International Journal >Second order fully discrete defect-correction scheme for nonstationary conduction-convection problem at high Reynolds number
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Second order fully discrete defect-correction scheme for nonstationary conduction-convection problem at high Reynolds number

机译:高雷诺数非间断导通对流问题的二阶完全离散缺陷校正方案

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This survey enfolds rigorous analysis of the defect-correction finite element (FE) method for the time-dependent conduction-convection problem which based on the Crank-Nicolson scheme. The method consists of two steps: solve a nonlinear problem with an added artificial viscosity term on a FE grid and correct the solutions on the same grid using a linearized defect-correction technique. The stability and optimal error estimate of the fully discrete scheme are derived. As a consequence, the effectiveness of the method to deal with high Reynolds number is illustrated in several numerical experiments. (c) 2016 Wiley Periodicals, Inc. Numer Methods Partial Differential Eq 33: 681-703, 2017
机译:该调查介绍了基于曲柄尼科尔森方案的时间依赖导电对流问题的缺陷校正有限元(FE)方法的严格分析。 该方法由两个步骤组成:解决Fe网格上的添加人工粘度术语的非线性问题,并使用线性化缺陷校正技术校正相同网格上的溶液。 推导出完全离散方案的稳定性和最佳误差估计。 结果,在几个数值实验中示出了处理高雷诺数的方法的有效性。 (c)2016 Wiley期刊,Inc。数值方法部分差分EQ 33:681-703,2017

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