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Efficiency of mixed hybrid finite element and multipoint flux approximation methods on quadrangular grids and highly anisotropic media

机译:四边形网格和高各向异性介质上混合混合有限元的效率和多点通量逼近方法

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The mixed hybrid finite clement (MHFE) and the multipoint flux approximation (MPFA) methods are well suited for anisotropic heterogeneous domains since both are locally conservative and can handle general irregular grids. In this work, behaviours and performances of MHFE and MPFA methods are studied numerically for different heterogeneities and anisotropy factors on parallelograms and then on a more general quadrilateral grid. The superiority of MPFA in terms of accuracy and efficiency is clearly demonstrated for parallelogram grids. In the case of more general quadrilateral grids, MPFA becomes more central processing unit time consuming than MHFE. For high anisotropy factors, both methods give results with significant non-physical Oscillations. Copyright (C) 2008 John Wiley & Sons, Ltd.
机译:混合混合有限元(MHFE)和多点通量近似(MPFA)方法非常适合各向异性异质域,因为它们都是局部保守的并且可以处理一般的不规则网格。在这项工作中,针对平行四边形然后是更一般的四边形网格上的不同异质性和各向异性因子,对MHFE和MPFA方法的行为和性能进行了数值研究。对于平行四边形网格,MPFA在准确性和效率方面的优越性已得到明显证明。在更通用的四边形网格的情况下,MPFA比MHFE更加耗时。对于高各向异性因素,两种方法均会产生明显的非物理振荡结果。版权所有(C)2008 John Wiley&Sons,Ltd.

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