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首页> 外文期刊>Journal of Computational Physics >A note on the application of the Guermond-Pasquetti mass lumping correction technique for convection-diffusion problems
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A note on the application of the Guermond-Pasquetti mass lumping correction technique for convection-diffusion problems

机译:关于对对流扩散问题的“引渡帕奎特块腐蚀校正技术”应用“的说明

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摘要

We provide a careful Fourier analysis of the Guermond-Pasquetti mass lumping correction technique (Guermond and Pasquetti, 2013 [11]) applied to pure transport and convection-diffusion problems. In particular, it is found that increasing the number of corrections reduces the accuracy for problems with diffusion; however all the corrected schemes are more accurate than the consistent Galerkin formulation in this case. For the pure transport problems the situation is the opposite. We also investigate the differences between two numerical solutions - the consistent solution and the corrected ones, and show that increasing the number of corrections makes solutions of the corrected schemes closer to the consistent solution in all cases. (C) 2018 Elsevier Inc. All rights reserved.
机译:我们对Puermond-Pasquetti Mass Lumpect Technion Techence(Puermond和Pasquetti,2013 [11])提供了仔细的傅立叶分析,适用于纯粹的运输和对流扩散问题。 特别地,发现增加校正次数降低了扩散问题的准确性; 然而,在这种情况下,所有校正的方案都比一致的Galerkin制定更准确。 对于纯粹的运输问题,情况是相反的。 我们还研究了两个数值解决方案之间的差异 - 一致的解决方案和校正的解决方案,并且表明增加校正次数使得校正方案的解决方案在所有情况下更接近一致的解决方案。 (c)2018年Elsevier Inc.保留所有权利。

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